A thick spherical shell of charge Q and uniform volume charge density is bounded by radii r1 and r2 gt; r1.

A thick spherical shell of charge Q and uniform volume charge density ρ is bounded by radii r1 and r2 > r1. With V = 0 at infinity, find the electric potential V as a function of distance r from the center of the distribution, considering regions (a) r > r2, (b) r2 > r > r1, and (c) r < r1. (d) Do these solutions agree with each other at r = r2 and r = r1?