
College Physics
11th Edition
ISBN: 9781305952300
Author: Raymond A. Serway, Chris Vuille
Publisher: Cengage Learning
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I need help with parts A - C please

Transcribed Image Text:I Review
Learning Goal:
To understand the definition of electric flux, and how to
calculate it.
Part A
Flux is the amount of a vector field that "flows" through a
surface. We now discuss the electric flux through a
surface (a quantity needed in Gauss's law):
What is the electric flux P3 through the annular ring,
OE =
:(E•dA, where DE is the flux through a
surface 3?
surface with differential area element dA, and E is the
Express your answer in terms of C, r1, r2, and
electric field in which the surface lies. There are several
any constants.
important points to consider in this expression:
• View Available Hint(s)
1. It is an integral over a surface, involving the
electric field at the surface.
2. dA is a vector with magnitude equal to the
area of an infinitesmal surface element and
pointing in a direction normal (and usually
ΑΣφ
Figure
1 of 1
surfaçe 2
surface 2
surface 3
surface 3
Part B
E field
surface 1
What is the electric flux P1 through surface 1?
surface 1
Express P1 in terms of C, rı, r2, and any
needed constants.
Side View
Front View
• View Available Hint(s)

Transcribed Image Text:Learning Goal:
To understand the definition of electric flux, and how to
calculate it.
Flux is the amount of a vector field that "flows" through a
surface. We now discuss the electric flux through a
surface (a quantity needed in Gauss's law):
DE = [E•¿A, where E is the flux through a
surface with differential area element dA, and E is the
Part C
electric field in which the surface lies. There are several
important points to consider in this expression:
What is the electric flux 2 passing outward through
1. It is an integral over a surface, involving the
electric field at the surface.
surface 2?
Express P2 in terms of r1, r2, C, and any
constants or other known quantities.
Figure
1 of 1
• View Available Hint(s)
surfaçe 2
-surface 2
surface 3
surface 3
ΑΣφ
?
E field-
surface 1
surface 1
Side View
Front View
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