S2 (top) S6 (back) (left side) -S3 (right side) L y L L S5 (front) S4 (bottom) A cube has sides of length L = 0.300 m. One corner of the cube is at the origin as shown in the figure. This cube is in a non-uniform electric field given by the equation %3D E =(5x10^1)( N/(C-m) )æi-(6.75x10^2)( N/(C-m))zk. Find the electric flux through cube face S3.

S2 (top) S6 (back) (left side) -S3 (right side) L y L L S5 (front) S4 (bottom) A cube has sides of length L = 0.300 m. One corner of the cube is at the origin as shown in the figure. This cube is in a non-uniform electric field given by the equation %3D E =(5x10^1)( N/(C-m) )æi-(6.75x10^2)( N/(C-m))zk. Find the electric flux through cube face S3.

Physics for Scientists and Engineers: Foundations and Connections

1st Edition

ISBN:9781133939146

Author:Katz, Debora M.

Publisher:Katz, Debora M.

Chapter25: Gauss’s Law

Section: Chapter Questions

Problem 49PQ

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Question

Please look at the image for details about the question.

Put the answer in ___x10^_ and reduce it to the highest power possible while including correct units.

S2 (top)
S6 (back)
(left
side)
S3 (right
side)
L
y
L
S5 (front)
S4 (bottom)
A cube has sides of length L = 0.300 m. One corner of the cube is at the origin as
shown in the figure. This cube is in a non-uniform electric field given by the equation
E =(5x10^1)( N/(C-m))xi-(6.75x10^2)( N/(C-m))zk. Find the electric
flux through cube face S3.

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