Shown in the figure below is a long solid wire. The wire has a radius of a and is carrying a current I that is distributed uniformly throughout the wire. Region I (r>a) infinite length a Region II (ra): • Region II (rea): o What is the length of the Ampere path? o What is the current enclosed by the path? o What is the magnetic field as a function of r? In Region II, which way is the magnetic field oriented? O Out of the screen O Counter-clockwise as viewed from the left Down O Right Into the screen O Clockwise as viewed from the left Up O Left OOO 0

Glencoe Physics: Principles and Problems, Student Edition
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ISBN:9780078807213
Author:Paul W. Zitzewitz
Publisher:Paul W. Zitzewitz
Chapter24: Magnetic Fields
Section: Chapter Questions
Problem 83A
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Shown in the figure below is a long solid wire. The wire has a radius of a and is carrying a current I that is distributed uniformly throughout the wire.
Region I
(r>a)
infinite length
Region II
(r<a)
I
Infinite Solid Wire carrying Current I
Use Ampere's Law to determine the magnetic field in each of these regions as a function of r:
Region I (r>a):
• Region II (rca):
o What is the length of the Ampere path?
o What is the current enclosed by the path?
o What is the magnetic field as a function of r?
In Region II, which way is the magnetic field oriented?
Out of the screen
Counter-clockwise as viewed from the left
Down
Right
Into the screen
Clockwise as viewed from the left
Up
O Left
Transcribed Image Text:Shown in the figure below is a long solid wire. The wire has a radius of a and is carrying a current I that is distributed uniformly throughout the wire. Region I (r>a) infinite length Region II (r<a) I Infinite Solid Wire carrying Current I Use Ampere's Law to determine the magnetic field in each of these regions as a function of r: Region I (r>a): • Region II (rca): o What is the length of the Ampere path? o What is the current enclosed by the path? o What is the magnetic field as a function of r? In Region II, which way is the magnetic field oriented? Out of the screen Counter-clockwise as viewed from the left Down Right Into the screen Clockwise as viewed from the left Up O Left
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