Pictured below is a spherical conducting ball of radius a surrounded by a spherical non-conducting "thick" shell of inner radius band outer radius c. The conducting ball has a total charge of Q₁ and the non-conducting shell has a total charge of Q2 uniformly distributed throughout its volume (i.e., the volume charge density p for the shell is constant).
Pictured below is a spherical conducting ball of radius a surrounded by a spherical non-conducting "thick" shell of inner radius band outer radius c. The conducting ball has a total charge of Q₁ and the non-conducting shell has a total charge of Q2 uniformly distributed throughout its volume (i.e., the volume charge density p for the shell is constant).
College Physics
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ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
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Chapter1: Units, Trigonometry. And Vectors
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Pictured below is a spherical conducting ball of radius a surrounded by a spherical non-conducting
"thick" shell of inner radius b and outer radius c.
The conducting ball has a total charge of Q1 and the non-conducting shell has a total charge of Q2 uniformly distributed throughout its volume (i.e., the volume charge density p for the shell is constant)
a. Determine the volume charge density p of the non-conducting shell.
b. Determine the electric field at a point a distance r from the center of the conducting ball. Consider separately each case: p < a, a C.
c. If Q2 = - 2Q1, for which values of r is the
electric field zero?
Can you show all work part a b and c
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Step 1: Determine the given data:
VIEWStep 2: a. Determine the volume charge density of non conducting shell:
VIEWStep 3: b) Find the electric field at r<a:
VIEWStep 4: Find the electric field at a<r<b:
VIEWStep 5: Find the electric field at b<r<c:
VIEWStep 6: Find the electric field at r>c:
VIEWStep 7: c) Find the position for zero electric field:
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