A uniformly charged solid sphere of radius R has potential V0 (measured with respect to ∞) on its surface. For this sphere, the equipotential surfaces with potentials 3V0/2, 5V0/4, 3V0/4 and V0/4 have radius R1, R2, R3, and R4 respectively. Then,
(a) R1 = 0 and R2 > (R4 - R3)
(b) R1 = 0 and (R2 - R1) > (R4 - R3)
(c) R1 = 0 and R2 < (R4 - R3)
(d) 2R < R4