Part II Problem. (10 Marks) 1. An infinitely long, insulating cylinder of radius R has a uniform charge density σ. a) Calculate using Gauss's law the position-dependent electric field inside and outside the cylinder. Draw the amplitude of the electric field in dependence of the distance from the axis of the cylinder. b) Calculate the position-dependent potential (i.e. the potential difference between a point and infinity) both inside and outside the cylinder. Draw the potential in dependence of the distance from the axis of the cylinder. R
Part II Problem. (10 Marks) 1. An infinitely long, insulating cylinder of radius R has a uniform charge density σ. a) Calculate using Gauss's law the position-dependent electric field inside and outside the cylinder. Draw the amplitude of the electric field in dependence of the distance from the axis of the cylinder. b) Calculate the position-dependent potential (i.e. the potential difference between a point and infinity) both inside and outside the cylinder. Draw the potential in dependence of the distance from the axis of the cylinder. R
College Physics
1st Edition
ISBN:9781938168000
Author:Paul Peter Urone, Roger Hinrichs
Publisher:Paul Peter Urone, Roger Hinrichs
Chapter19: Electric Potential And Electric Field
Section: Chapter Questions
Problem 44PE: The naturally occurring charge on the ground on a fine day out in the open country is -1.00nC/m2....
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![Part II Problem. (10 Marks)
1. An infinitely long, insulating cylinder of radius R has a uniform charge
density σ.
a) Calculate using Gauss's law the position-dependent electric field inside
and outside the cylinder. Draw the amplitude of the electric field in
dependence of the distance from the axis of the cylinder.
b) Calculate the position-dependent potential (i.e. the potential difference
between a point and infinity) both inside and outside the cylinder. Draw
the potential in dependence of the distance from the axis of the cylinder.
R](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F36633357-7d9c-4401-a3e7-b320ffc69631%2F13f023ff-869a-4897-9e45-464a06537312%2Fqlf5_processed.png&w=3840&q=75)
Transcribed Image Text:Part II Problem. (10 Marks)
1. An infinitely long, insulating cylinder of radius R has a uniform charge
density σ.
a) Calculate using Gauss's law the position-dependent electric field inside
and outside the cylinder. Draw the amplitude of the electric field in
dependence of the distance from the axis of the cylinder.
b) Calculate the position-dependent potential (i.e. the potential difference
between a point and infinity) both inside and outside the cylinder. Draw
the potential in dependence of the distance from the axis of the cylinder.
R
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