Oh yeah, I forgot to write, that I am supposed to do it for the conductor. Dont really know what am I actually supposed to do, because I don't think Its possible to calculate it for the inside...
Thank you...
I have got one supplementary:
"Would the E in the shell be also 0 if the point charge wouldn't be exactly in the middle?"
It should be, but there is a problem calculating
\vec{E}\cdot\vec{n} =
|\vec{E}|\cdot|\vec{n}|\cdot cos(\alpha)
because the angles are all different, so I have...
Ok, so outside the conductor it should be :
E = \frac{1}{4\pi\epsilon}\cdot\frac{Q}{r^2}
Q will be same as inside the conductor.
And in the shell I think it will look like this:
E = \frac{1}{4\pi\epsilon}\cdot\frac{-Q_-+Q_+}{r^2} = 0
Firstly I appologize, that I am not native english speaker and I don't study physics(but cybernetics we are getting just some general knowledge about physics), but hopeffuly I will write this right.
Homework Statement
We know that inside of a conductive object is protected from influence of...