Question

A conducting circular loop with a radius of 0.10 m and 15 turns of coil is found in a uniform magnetic field 30° relative to the area of the loop. The magnitude of the field is increased from 1.0 × 10^-6 T to 5.0 × 10^-6 T in 0.167 min. Find the area of the loop. Solve for the initial and final magnetic flux. Determine the electromotive force produced around the circular loop.

Name: a conducting circular loop with a radius of 010 m and 15 turns of coil isfound in a uniform magnetic field 30 relative to the area of the loop themagnitude of the field is increased from 10 36438
Uploaded: 2023-07-12T04:58:07-08:00
Duration: 3 min 2 s
Channel: Madhur L
Description: a conducting circular loop with a radius of 010 m and 15 turns of coil isfound in a uniform magnetic field 30 relative to the area of the loop themagnitude of the field is increased from 10 36438

          A conducting circular loop with a radius of 0.10 m and 15 turns of coil is found in a uniform magnetic field 30° relative to the area of the loop. The magnitude of the field is increased from 1.0 × 10^-6 T to 5.0 × 10^-6 T in 0.167 min.

Find the area of the loop. Solve for the initial and final magnetic flux. Determine the electromotive force produced around the circular loop.

Added by Kathleen P.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Instant Answer

Solved by Expert Madhur L

07/12/2023

Step 1

The area \(A\) of a circular loop is given by the formula \(A = \pi r^2\), where \(r\) is the radius of the loop. Given that the radius \(r = 0.10\) m, we can substitute this value into the formula to find the area. \[A = \pi (0.10)^2\] \[A = \pi (0.01)\] \[A = Show more…

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A conducting circular loop with a radius of 0.10 m and 15 turns of coil is found in a uniform magnetic field 30° relative to the area of the loop. The magnitude of the field is increased from 1.0 × 10^-6 T to 5.0 × 10^-6 T in 0.167 min. Find the area of the loop. Solve for the initial and final magnetic flux. Determine the electromotive force produced around the circular loop.