A positively charged insulating cylinder (shown in yellow in Figure 3) with radius R has uniform volume charge density ρ0. The cylinder is placed at the centre of a negatively-charged insulating cylinder (shown in grey) with inner radius 2R, outer radius 3R, and volume charge density (−ρ0/2) . • a) Use Gauss’ Law to find the electric field E-> outside the cylinders at r > 3R. Express your answer in terms of the parameters defined in the problem. • b) What is the electric potential on the surface at r = 3R, considering V =
A positively charged insulating cylinder (shown in yellow in Figure 3) with radius R has uniform volume charge density ρ0. The cylinder is placed at the centre of a negatively-charged insulating cylinder (shown in grey) with inner radius 2R, outer radius 3R, and volume charge density (−ρ0/2) . • a) Use Gauss’ Law to find the electric field E-> outside the cylinders at r > 3R. Express your answer in terms of the parameters defined in the problem. • b) What is the electric potential on the surface at r = 3R, considering V =
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5) A positively charged insulating cylinder (shown in yellow in Figure 3) with radius R has uniform volume
charge density ρ0. The cylinder is placed at the centre of a negatively-charged insulating cylinder (shown in
grey) with inner radius 2R, outer radius 3R, and volume charge density (−ρ0/2)
.
• a) Use Gauss’ Law to find the electric field E-> outside the cylinders at r > 3R. Express your answer in
terms of the parameters defined in the problem.
• b) What is the electric potential on the surface at r = 3R, considering V = 0 at ∞.
![2R
3R
R](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F5b92da3b-64c3-445e-bf0f-8000846e196c%2Fc0b710e1-bec5-4c96-bcb5-5f5b4cbfe750%2F5lwukvg_processed.png&w=3840&q=75)
Transcribed Image Text:2R
3R
R
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