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This time the loop has constant area 0.510 m^2, and the magnetic field has constant strength 0.430 T. This time we are going to achieve an induced voltage 0.072 V by rotating the loop through a 90 degree angle. How much time must it take for the loop to complete this 90 degree turn?       3.05 s     0.61 s     2.44 s     3.66 s

This time the loop has constant area 0.510 m^2, and the magnetic field has constant strength 0.430 T. This time we are going to achieve an induced voltage 0.072 V by rotating the loop through a 90 degree angle. How much time must it take for the loop to complete this 90 degree turn?       3.05 s     0.61 s     2.44 s     3.66 s

College Physics
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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This time the loop has constant area 0.510 m^2, and the magnetic field has constant strength 0.430 T. This time we are going to achieve an induced voltage 0.072 V by rotating the loop through a 90 degree angle. How much time must it take for the loop to complete this 90 degree turn?
 
   
3.05 s
   
0.61 s
   
2.44 s
   
3.66 s
The diagram illustrates a circular loop with a current labeled \( I \) flowing in a clockwise direction. This current forms a magnetic field around the loop. The background is marked with a grid of dots, representing the magnetic field lines (\( \mathbf{B}_{\text{out}} \)) oriented out of the page. ### Explanation: - **Current (\( I \))**: The arrow indicates the direction of conventional current flow in the loop, which is clockwise. - **Magnetic Field (\( \mathbf{B}_{\text{out}} \))**: The field lines, represented by dots, suggest that the magnetic field developed by the current in parts of the loop is directed out of the page. According to the right-hand rule, if the fingers follow the current's direction, the thumb points in the direction of the generated magnetic field. This visual aid helps understand the interaction between electric currents and magnetic fields, demonstrating a fundamental principle of electromagnetism.
Transcribed Image Text:The diagram illustrates a circular loop with a current labeled \( I \) flowing in a clockwise direction. This current forms a magnetic field around the loop. The background is marked with a grid of dots, representing the magnetic field lines (\( \mathbf{B}_{\text{out}} \)) oriented out of the page. ### Explanation: - **Current (\( I \))**: The arrow indicates the direction of conventional current flow in the loop, which is clockwise. - **Magnetic Field (\( \mathbf{B}_{\text{out}} \))**: The field lines, represented by dots, suggest that the magnetic field developed by the current in parts of the loop is directed out of the page. According to the right-hand rule, if the fingers follow the current's direction, the thumb points in the direction of the generated magnetic field. This visual aid helps understand the interaction between electric currents and magnetic fields, demonstrating a fundamental principle of electromagnetism.
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