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I Review | C A solid conducting sphere of radius R carries a charge Q. Calculate the electric-field energy density at a point a distance r from the center of the sphere for (a) r < Rand (b) r> R. (c) Calculate the total electric field energy associated with the charged sphere. (d) How much work is required to assemble the charge Q on the sphere? (e) Use the result of part (c) to find the capacitance of the sphere. (You can think of the second conductor as a hollow conducting shell of infinite radius.) (Figure 1) • View Available Hint(s) O C= 4rEnR, so the capacity won't change. O C= 00 O C=0 4тертать where ra is an inner radius, rp is an outer radius. ть — га Submit Previous Answers All attempts used; correct answer displayed The capacity won't change; the only change will be in the electric field. We can consider that sphere as a spherical capacitor with inner radius R and outer radius tends to infinity Part H Find the potential difference between the charged sphere and infinity from C = Express your answer in terms of some, all, or none of the variables Q, en, R, and n. Figure 1 of 1 > ΗVΑΣ |(g(R - R, )) | 4πε, (R R, ) Submit Previous Answers Request Answer X Incorrect; Try Again; 2 attempts remaining

I Review | C A solid conducting sphere of radius R carries a charge Q. Calculate the electric-field energy density at a point a distance r from the center of the sphere for (a) r < Rand (b) r> R. (c) Calculate the total electric field energy associated with the charged sphere. (d) How much work is required to assemble the charge Q on the sphere? (e) Use the result of part (c) to find the capacitance of the sphere. (You can think of the second conductor as a hollow conducting shell of infinite radius.) (Figure 1) • View Available Hint(s) O C= 4rEnR, so the capacity won't change. O C= 00 O C=0 4тертать where ra is an inner radius, rp is an outer radius. ть — га Submit Previous Answers All attempts used; correct answer displayed The capacity won't change; the only change will be in the electric field. We can consider that sphere as a spherical capacitor with inner radius R and outer radius tends to infinity Part H Find the potential difference between the charged sphere and infinity from C = Express your answer in terms of some, all, or none of the variables Q, en, R, and n. Figure 1 of 1 > ΗVΑΣ |(g(R - R, )) | 4πε, (R R, ) Submit Previous Answers Request Answer X Incorrect; Try Again; 2 attempts remaining

College Physics
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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I Review | C A solid conducting sphere of radius R carries a charge Q. Calculate the electric-field energy density at a point a distance r from the center of the sphere for (a) r < Rand (b) r> R. (c) Calculate the total electric field energy associated with the charged sphere. (d) How much work is required to assemble the charge Q on the sphere? (e) Use the result of part (c) to find the capacitance of the sphere. (You can think of the second conductor as a hollow conducting shell of infinite radius.) (Figure 1) • View Available Hint(s) O C= 4rEnR, so the capacity won't change. O C= 00 O C=0 4тертать where ra is an inner radius, rp is an outer radius. ть — га Submit Previous Answers All attempts used; correct answer displayed The capacity won't change; the only change will be in the electric field. We can consider that sphere as a spherical capacitor with inner radius R and outer radius tends to infinity Part H Find the potential difference between the charged sphere and infinity from C = Express your answer in terms of some, all, or none of the variables Q, en, R, and n. Figure 1 of 1 > ΗVΑΣ |(g(R - R, )) | 4πε, (R R, ) Submit Previous Answers Request Answer X Incorrect; Try Again; 2 attempts remaining
Transcribed Image Text:I Review | C A solid conducting sphere of radius R carries a charge Q. Calculate the electric-field energy density at a point a distance r from the center of the sphere for (a) r < Rand (b) r> R. (c) Calculate the total electric field energy associated with the charged sphere. (d) How much work is required to assemble the charge Q on the sphere? (e) Use the result of part (c) to find the capacitance of the sphere. (You can think of the second conductor as a hollow conducting shell of infinite radius.) (Figure 1) • View Available Hint(s) O C= 4rEnR, so the capacity won't change. O C= 00 O C=0 4тертать where ra is an inner radius, rp is an outer radius. ть — га Submit Previous Answers All attempts used; correct answer displayed The capacity won't change; the only change will be in the electric field. We can consider that sphere as a spherical capacitor with inner radius R and outer radius tends to infinity Part H Find the potential difference between the charged sphere and infinity from C = Express your answer in terms of some, all, or none of the variables Q, en, R, and n. Figure 1 of 1 > ΗVΑΣ |(g(R - R, )) | 4πε, (R R, ) Submit Previous Answers Request Answer X Incorrect; Try Again; 2 attempts remaining
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