Sklavenmarkt

Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+
{\frac {k}{l}}{\frac
{r'_{0}-r'}{c}}=k^{2}{\frac
w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial
r'}{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
Das ist ja Lustisch:
k 2 w c 2 x + k l r 0 ′
− r ′ c = k 2 w c
2 x + k l 1 c ( x ∂ r
′ ∂ x + y ∂ r ′
∂ y + z ∂ r ′ ∂ z )
{\displaystyle k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{r'_{0}-r'}{c}}
=k^{2}{\frac
{w}{c^{2}}}x+{\frac
{k}{l}}{\frac
{1}{c}}\left(x{\frac
{\partial r'}{\partial
x}}+y{\frac {\partial r'}
{\partial y}}+z{\frac
{\partial r'}{\partial
z}}\right)}
{\displaystyle
k^{2}{\frac {w}{c^{2}}}x+