Question:
in For the concerned thin spherical shell E Therefore
Last updated: 6/13/2023
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in For the concerned thin spherical shell E Therefore equation iv becomes inside U4 2 2 E dv space U 4 2 E ov U outside v To find the value of the integral let us take a hypothetical shell of radius R and thickness dr Therefore the volume of the hypothetical shell is dV 4dr By substituting this value in equation v we get 30 U I U U 20 n 20 2014 ATE outside l 4 outside L 4mrdr 2 48 ATE 2R Anr dr 2 4 r 10 ow can volume of spherical shell be 4 pi r