the electric potential energyof a uniformly charged thin spherical shell of radius R having a total chargeQ is
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Uniformly charged thin spherical shell made of non-conducting dielectric material.
Radius = R Total charge = Q
Potential energy = 1/2 * Q² / C = 1/2 C V² = 1/2 Q V
Potential at the surface of the charged spherical shell
V = 1/(4πε) * Q/R
because the total charge enclosed within the closed spherical surface at the outer radius R is Q. This can be obtained by Gauss Law.
Electrical Potential Energy = U = 1/2 * Q * 1/(4πε) * Q/R
U = 1/(8πε) * Q² / R
Capacitance of the spherical shell = C = Q/V = (4πε) R
Radius = R Total charge = Q
Potential energy = 1/2 * Q² / C = 1/2 C V² = 1/2 Q V
Potential at the surface of the charged spherical shell
V = 1/(4πε) * Q/R
because the total charge enclosed within the closed spherical surface at the outer radius R is Q. This can be obtained by Gauss Law.
Electrical Potential Energy = U = 1/2 * Q * 1/(4πε) * Q/R
U = 1/(8πε) * Q² / R
Capacitance of the spherical shell = C = Q/V = (4πε) R
kvnmurty:
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