THIS IS THE QUESTION IT IS REFERRING TO, I ONLY NEED THE SECOND ONE ANSWERED!! THANK YOUA loop of wire sits in a uniform magnetic field, everywhere pointing toward you. Due to a changing magnetic flux through the loop, an induced current flows in the wire, clockwise as shown. The area of the loop is 0.490 m^2 , and the magnetic field initially has magnitude 0.360 T. Suppose that, over a time period of 2.98 s, the magnetic field changes from its initial value, producing an average induced voltage of 0.036 V. What is the final value of the magnetic field after this time period? Refer to the attached figure. This time the loop has constant area 0.650 m^2, and the magnetic field has constant strength 0.450 T. This time we re going to achieve an induced voltage 0.424 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? 0.48 s 1.04 s 0.69 s 0.28 s The image illustrates a circular loop with an electric current, denoted as \( I \), flowing in a clockwise direction. The loop is positioned in a uniform magnetic field, indicated by green dots with an arrow labeled \( \vec{B}_{\text{out}} \) pointing outward. The dots signify the direction of the magnetic field coming out of the plane. The black dot in the center of the loop represents the axis of rotation or symmetry.### Diagram Explanation:- **Circular Loop**: The loop shows the path of the electric current \( I \), represented by an arrow, moving clockwise. This current generates its own magnetic field. - **Magnetic Field (\( \vec{B}_{\text{out}} \))**: The green dots are uniformly distributed around the loop, with an arrow suggesting the magnetic field direction is outward from the plane of the loop. This is often depicted using the dot-sign to represent field lines coming toward the viewer.This setup can demonstrate the interaction between a current-carrying loop and an external magnetic field, which is a fundamental concept in electromagnetism.

Given Data: The constant area of a loop is, A=0.650 m2 The magnetic field strength is, B=0.450 T The…

Answered: Refer to the attached figure. This time…

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

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THIS IS THE QUESTION IT IS REFERRING TO, I ONLY NEED THE SECOND ONE ANSWERED!! THANK YOUA loop of wire sits in a uniform magnetic field, everywhere pointing toward you. Due to a changing magnetic flux through the loop, an induced current flows in the wire, clockwise as shown. The area of the loop is 0.490 m^2 , and the magnetic field initially has magnitude 0.360 T. Suppose that, over a time period of 2.98 s, the magnetic field changes from its initial value, producing an average induced voltage of 0.036 V. What is the final value of the magnetic field after this time period?

Refer to the attached figure. This time the loop has constant area 0.650 m^2, and the magnetic field has constant strength 0.450 T. This time we re going to achieve an induced voltage 0.424 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?

		0.48 s
		1.04 s
		0.69 s
		0.28 s

The image illustrates a circular loop with an electric current, denoted as \( I \), flowing in a clockwise direction. The loop is positioned in a uniform magnetic field, indicated by green dots with an arrow labeled \( \vec{B}_{\text{out}} \) pointing outward. The dots signify the direction of the magnetic field coming out of the plane. The black dot in the center of the loop represents the axis of rotation or symmetry.

### Diagram Explanation:

- **Circular Loop**: The loop shows the path of the electric current \( I \), represented by an arrow, moving clockwise. This current generates its own magnetic field.

- **Magnetic Field (\( \vec{B}_{\text{out}} \))**: The green dots are uniformly distributed around the loop, with an arrow suggesting the magnetic field direction is outward from the plane of the loop. This is often depicted using the dot-sign to represent field lines coming toward the viewer.

This setup can demonstrate the interaction between a current-carrying loop and an external magnetic field, which is a fundamental concept in electromagnetism.

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