a uniformly charged conducting sphere of diameter 1.2 meter has a surface charge density of 8.1 millimeter the electric flux
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(a) The charge on the surface of the sphere is the product of the surface charge density σ and the surface area of the sphere (which is 4πr
2
, where r is the radius). Thus,
q=4πr2σ
=4π(21.2m)2(8.1×10−6C/m2)
=3.7×10−5C
(b) We choose a Gaussian surface in the form of a sphere, concentric with the conducting sphere and with a slightly larger radius. The flux is given by Gauss’s law:
ϕ=ϵ0q=
8.85×10−12C2/N.m23.66×10−5C
=4.1×106N.m2/C
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