A non-conducting spherical shell of radius R has a charge of +3Q uniformly distributed on its surfac Its cross-section is shown along with that of a Gaussian sphere with the same center and a radius r. R Qand Find the surface charge density on the sphere. Find an equation for Qend for r < R. Find an equation for Qenel for r > R. Your equation should involve o and one or more of R and r Find the amount of charge enclosed in Gaussian sphere of radii r = 0, r = R/2, r = 2R, and r = 3R. Plot the four values of enclosed charge calculated above versus the radius of the Gaussian sphere. Then plot the equations found in parts 2. and 3 as a smooth line.

College Physics
11th Edition
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Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
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A non-conducting spherical shell of radius R has a charge of +3Q uniformly distributed on its surface.
Its cross-section is shown along with that of a Gaussian sphere with the same center and a radius r.
R
Qand
R
Find the surface charge density on the sphere.
Find an equation for Qencl for r < R.
Find an equation for Qenel for r>R. Your equation should involve and one or more of R and r.
Find the amount of charge enclosed in Gaussian sphere of radii r = 0, r = R/2, r = 2R, and
r = 3R.
Plot the four values of enclosed charge calculated above versus the radius of the Gaussian sphere.
Then plot the equations found in parts 2. and 3 as a smooth line.
Transcribed Image Text:A non-conducting spherical shell of radius R has a charge of +3Q uniformly distributed on its surface. Its cross-section is shown along with that of a Gaussian sphere with the same center and a radius r. R Qand R Find the surface charge density on the sphere. Find an equation for Qencl for r < R. Find an equation for Qenel for r>R. Your equation should involve and one or more of R and r. Find the amount of charge enclosed in Gaussian sphere of radii r = 0, r = R/2, r = 2R, and r = 3R. Plot the four values of enclosed charge calculated above versus the radius of the Gaussian sphere. Then plot the equations found in parts 2. and 3 as a smooth line.
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