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A non-conducting sphere of radius has a volume charge density , where is a constant and is the distance from the center. The electric field strength at is:
\frac{\rho_0 R}{6\epsilon_0}
\frac{5\rho_0 R}{48\epsilon_0}
\frac{\rho_0 R}{12\epsilon_0}
\frac{3\rho_0 R}{16\epsilon_0}
A non-conducting spherical shell of inner radius 'a' and outer radius 'b' has a volume charge density for , where A is a constant. A point charge q is placed at the center of the shell. What value of A is required for the electric field to be constant in the region ?
0
\frac{q}{4\pi a^2}
\frac{q}{4\pi b^2}
\frac{q}{4\pi(b-a)}