ONLY NEED HELP WITH THE LAST SECTION, THE REST OF THE ANSWERS ARE CORRECT AND PR
ID: 1390246 • Letter: O
Question
ONLY NEED HELP WITH THE LAST SECTION, THE REST OF THE ANSWERS ARE CORRECT AND PROVIDED FOR REFERENCE. Figure 1) An infinitely long conducting cylindrical rod of radius 1.59mm is surrounded by an infinitely long conducting cylindrical shell with an inner radius 3.62mm, and an outer radius 6.5mm . The figure gives you an idea of what it looks like.
Now Gauss's law works in cases of symmetry, but there are real world complications. Therefore we are going to look at a length 3.39m of both cylinders. The inner cylinder has a charge of 2.81nC uniformly distributed along that length and the outer shell has a charge of 4.97nC uniformly distributed along that length.
Part A
What is E(r), the radial component of the electric field at a point 0.41mm from the center of the inner rod?
0
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Part B
What is the charge on the inner surface of the outer shell?
?2.81?10?9
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Part C
What is the charge on the outer surface of the cylindrical shell?
7.78?10?9
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Part D
What is the radial component of the electric field, E(r), at a point 2.66mm from the center of the inner cylinder?
5600
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Part E
What is the radial component of the electric field, E(r), at a point 4.9mm from the center of the inner cylinder?
0
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Part F
What is the radial component of the electric field, E(r), at a point 8.47mm from the center of the inner cylinder?
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Comment
E_{inner cylinder} =0
N/CExplanation / Answer
part E
E (2pi r^2) = Qen/eo
E = Q1/ (2 pi eo r^2) = 2.81 * 10^-9 /( 2 pi e0 (4.9 *10^-3)2)
Part F
we need to follow the same procedure only value of r changes to 8.47mm
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