1. The problem statement, all variables and given/known data Two large conducting plates are separated by a distance 'L', and are connected together by a wire. A point charge 'q' is placed a distance 'x' from one of the plates. Show that the proportion of the charge induced on each plate is 'x/L' and '(L-x)/L'. (Hint: pretend the point charge is instead a sheet charge of magnitude 'q' and distance 'x' from one of the plates) 2. Relevant equations None provided. I suppose the field of a sheet charge is required, which is 'E=q/2[tex]\epsilon[/tex]A' 3. The attempt at a solution I'm not sure where to start. I'm guessing the hint to use a sheet charge is because the field lines from a point charge to a plate are always tangents to the plate. Since the plates are connected together by a wire, the potential of both plates is the same and so the potential difference is zero. How do I calculate the potential of each plate (I keep getting stuck at this part)? Do the induced charges also have a potential (I think so). I believe the sum of the charge on each plate 'qL' + 'qR' = 0 in order for the plates to be at equal potentials. Please help! I've been stuck on this for 9 months or so.