The electric flux through the face a cube with sidesof length 7.2 mm is measured to be 3.9x10-4 Nm²/C. Assuming a uniform field determine themagnitude of the field (in N/C) through cube face. Two spheres, each of radius R, have volume chargedensities 5.4 €/m³ and -5.4 C/m³3respectively. The positively charged sphere iscentered at the origin, while the negatively chargedsphere is centered along the x-axis at at 9.4 m .î.Note that the spheres are overlapping (R> (9.4m)). What is the magnitude of the electric field inthis region of overlap in units of tera N/C?Recall that the electric field inside a singleuniformly charged sphere can be calculated usingGauss' law to beĒ P=-7,3€0and that electric fields should be added as vectors.(Also, remember that tera is 10¹2)

Electric flux Φ= 3.9×10-4 Nm2/C Side length of cube a= 7.2mm=7.2×10-3 m “Since you have posted…

Answered: The electric flux through the face a…

The electric flux through the face a cube with sides of length 7.2 mm is measured to be 3.9x10- 4 Nm²/C. Assuming a uniform field determine the magnitude of the field (in N/C) through cube face.

University Physics Volume 2

18th Edition

ISBN:9781938168161

Author:OpenStax

Publisher:OpenStax

Chapter6: Gauss's Law

Section: Chapter Questions

Problem 55P: The electric field 10.0 cm from the surface of a copper ball of radius 5.0 cm is directed toward the...

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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.

Question

The electric flux through the face a cube with sides
of length 7.2 mm is measured to be 3.9x10-
4 Nm²/C. Assuming a uniform field determine the
magnitude of the field (in N/C) through cube face.

Two spheres, each of radius R, have volume charge
densities 5.4 €/m³ and -5.4 C/m³
3
respectively. The positively charged sphere is
centered at the origin, while the negatively charged
sphere is centered along the x-axis at at 9.4 m .î.
Note that the spheres are overlapping (R> (9.4
m)). What is the magnitude of the electric field in
this region of overlap in units of tera N/C?
Recall that the electric field inside a single
uniformly charged sphere can be calculated using
Gauss' law to be
Ē P
=
-7,
3€0
and that electric fields should be added as vectors.
(Also, remember that tera is 10¹2)

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