Chapter 2
Solution of Electrostatic Problems
1- Find the solution of Laplace's equation in on independent variable in Cartesian coordinates; Polar coordinates; and Cylindrical coordinates.
2- Find the electric potential and the electric field due to conducting sphere placed in a uniform electric field.
3- Using the image of charge, find the potential everywhere due to a point charge q placed a distance d from the center of a grounded conducting sphere of radius a, and find the induced surface charge on the sphere as a function of q.