Shown in the figure below is a spherical shell of charge. The inner radius of the spherical shell is a and the outer radius is b. The total charge of the spherical shell is Q. Thereare three regions indicated in the figure and you will find the electric field in each of these regions.Region I(r>b)Region II(b>r>a)aRegion IIIQbSolid Insulating Spherical Shell with Charge QRegion I: (outside the shell, r > b) Region I: (outside the shell, r > b)• What is the formula for the area of the Gaussian surface? A =• What is the formula for the charge inside? Qin• What is the formula for the electric field? E =Region II: (within the shell, b>r> a)• What is the formula for the area of the Gaussian surface? A =• What is the formula for the charge inside? Qin =• What is the formula for the electric field? E =Region III: (inside the hole, r < a)• What is the formula for the electric field? E=NOTE:• Use & in your result.• Do not use k in your result.• The volume of a spherical shell is π [(router)³ - (inner)³]3

Given data: Inner radius rin = a Outer radius rout = b Total charge of spherical shell = Q

Shown in the figure below is a spherical shell of charge. The inner radius of the spherical shell is a and the outer radius is b. The total charge of the spherical shell is Q. Th are three regions indicated in the figure and you will find the electric field in each of these regions. Region I (r>b) Region II (b>r>a) Region III Q b Solid Insulating Spherical Shell with Charge Q Region I: (outside the shell, r > b)

Shown in the figure below is a spherical shell of charge. The inner radius of the spherical shell is a and the outer radius is b. The total charge of the spherical shell is Q. Th are three regions indicated in the figure and you will find the electric field in each of these regions. Region I (r>b) Region II (b>r>a) Region III Q b Solid Insulating Spherical Shell with Charge Q Region I: (outside the shell, r > b)

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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Concept explainers

Electric Charges and Fields

One of the fundamental properties is the electromagnetic property. Charge cannot be destroyed by any process and this contributes formally to the law of charge conservation.

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Shown in the figure below is a spherical shell of charge. The inner radius of the spherical shell is a and the outer radius is b. The total charge of the spherical shell is Q. There
are three regions indicated in the figure and you will find the electric field in each of these regions.
Region I
(r>b)
Region II
(b>r>a)
a
Region III
Q
b
Solid Insulating Spherical Shell with Charge Q
Region I: (outside the shell, r > b)

Region I: (outside the shell, r > b)
• What is the formula for the area of the Gaussian surface? A =
• What is the formula for the charge inside? Qin
• What is the formula for the electric field? E =
Region II: (within the shell, b>r> a)
• What is the formula for the area of the Gaussian surface? A =
• What is the formula for the charge inside? Qin =
• What is the formula for the electric field? E =
Region III: (inside the hole, r < a)
• What is the formula for the electric field? E=
NOTE:
• Use & in your result.
• Do not use k in your result.
• The volume of a spherical shell is π [(router)³ - (inner)³]
3

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