A conducting spherical shell of inner with the solid sphere and has a net Insulator Conductor Figure S8 and if that is not possible, send it

very long and thin insulating rod has a charge of +Q uniformly distributed along its length. The rod has a length L. Use Gauss’s lawto determine the electric field near the middle of the rod a short distance, d, from the axis of the rod.

A -2.87 µC charge is placed at the center of a conducting spherical shell, and a total charge of +8.70 µC is placed on the shell itself. Calculate the total charge on the outer surface of the conductor.

Three non-conducting infinite planes of charge lie in the xy plane. Let oi = 120.0 µC/m², 02 = -70.0 µC/m², 03 = m and z = 0.35 m respectively. a) Use Gauss' law to derive the equation for the electric field due to a non-conducting plane of charge. b) What is the magnitude and direction of the electric field at z = 0.50 m? c) If you place a proton at z = 0.50 m and release it from rest, what acceleration will the proton experience? 80.0 µC/m2, where plane 1 lies at z = 0.00 m, and plane 2 and 3 lie at z = 0.20 1.