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6 Nov 2019
A hollow spherical conductor, carrying a net charge +Q, has an inner radius R1 and outer radius R2=2R1. At the center of the sphere is a point charge +Q/2.
(A) Write the electric field strength E in all three regions as a function of R.
Then determine the potential as a function of R, the distance from the center, for
(B) R > R2,
(C) R1 < R < R2, and
(D)0 < R < R1.
(E)Plot both V and E as a function of R from R = 0 to R = 2R2.
A hollow spherical conductor, carrying a net charge +Q, has an inner radius R1 and outer radius R2=2R1. At the center of the sphere is a point charge +Q/2.
(A) Write the electric field strength E in all three regions as a function of R.
Then determine the potential as a function of R, the distance from the center, for
(B) R > R2,
(C) R1 < R < R2, and
(D)0 < R < R1.
(E)Plot both V and E as a function of R from R = 0 to R = 2R2.
Analyn TolentinoLv10
31 Aug 2019
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