A conducting sphere of radius is set at a potential V other than 0 with respect to infinity. In its interior there is a spherical cavity of radius Ri, whose geometric center is at a distance "a" from the geometric center of the conducting sphere. In the center of the cavity there is an electric dipole p pointing at an angle of 90 ° to the straight line joining the geometric centers of the conducting sphere and the spherical cavity. Note Ri + a < R
1.Draw a diagram of the system described above denoting each of the aforementioned characteristics
2. Calculate the potential V in all space
3. Calculate the electric field E in all space.
4. Calculate the density of charge induced on the surfaces of the conducting sphere.

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The concept of this question lies in the GRIFFITHS book topic 25 third edition The property of con... View the full answer