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(Solved): The figure below shows an end view of a single-turn square loop of metal wire in the center of and ...




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The figure below shows an end view of a single-turn square loop of metal wire in the center of and coaxial with a very long solenoid with a circular cross section. The solenoid is long, has a radius , and consists of 124 turns of wire. The length of each side of the square loop is . (a) The current in the solenoid is . What is the magnetic flux through the square loop in ? What is the formula for the magnetic field of a solenoid? What area should you use to calculate the flux through the loop? Be careful of unit conversions. (b) The current decreases from to zero in . What is the magnitude of the average induced emf in the square loop (in V) over this time?


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A solenoid's magnetic field is determined by:

a=B = ???N?I / L

where

The permeability of empty space is zero (4 10-7 Tm/A).
N is the solenoid's number of turns.
I represents the solenoid's current.
L is the solenoid's length.
The square loop's surface area is:

A = ?² = (1.50 cm)² = 2.25 cm² = 2.25 ×    m²

The square loop's magnetic flux measures as follows:
? = B?A
= ???N?I / L?A
= ???N?I / L?2.25 × 10-4 m²
= (4   × 10-7 T?m/A)?124?2.00 A / 15.0 cm?2.25 × 10-4 m²
= 1.13 T?m²



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