Hello I really need help with part A, part B and part C because I don't know and is there a chance you can label them Problem 3: The L-shaped conductor in Fig. 3 moves at v = 10 m/sacross and touches a stationary L-shaped conductor in a B = 0.1 Tmagnetic field. The two vertices overlap, so that the enclosed area iszero, at t = 0 s. The conductor has a resistance of r = 0.01 ohms permeter. Find the induced emf and current at t = 0.1 s.a) Find the formula for the side of the loop, x, as a function oftime. Note that the rate with which x is growing is equal not to thefull speed of the conductor, v, but to the horizontal projection of itsvelocity. Assuming that the loop stays a square at all times, derive theformula for the magnetic flux through it as a function of t.●●●●●●●c) Compute the numerical values of & and I at t = 0.1 s. (Partial answer: I = 35 A)●●●stationary↓●●●●●B=QIT●●45°15=10mFIG. 3: The scheme for Problem 2b) Derive the formula for the induced emf, E = |d, and the induced current I in the loop. Whichformula do you need to use for the resistance of the loop?

Answered: Image /qna-images/answer/5d9bc894-5006-498a-95b5-1d32d6c7001b.jpg

Answered: c) Compute the numerical values of &…

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c) Compute the numerical values of & and I at t = 0.1 s. (Partial answer: I = 35 A)

Physics for Scientists and Engineers: Foundations and Connections

1st Edition

ISBN:9781133939146

Author:Katz, Debora M.

Publisher:Katz, Debora M.

Chapter32: Faraday’s Law Of Induction

Section: Chapter Questions

Problem 68PQ: Each of the three situations in Figure P32.68 shows a resistor in a circuit in which currents are...

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Hello I really need help with part A, part B and part C because I don't know and is there a chance you can label them

Problem 3: The L-shaped conductor in Fig. 3 moves at v = 10 m/s
across and touches a stationary L-shaped conductor in a B = 0.1 T
magnetic field. The two vertices overlap, so that the enclosed area is
zero, at t = 0 s. The conductor has a resistance of r = 0.01 ohms per
meter. Find the induced emf and current at t = 0.1 s.
a) Find the formula for the side of the loop, x, as a function of
time. Note that the rate with which x is growing is equal not to the
full speed of the conductor, v, but to the horizontal projection of its
velocity. Assuming that the loop stays a square at all times, derive the
formula for the magnetic flux through it as a function of t.
●
●
●
●
●
●
●
c) Compute the numerical values of & and I at t = 0.1 s. (Partial answer: I = 35 A)
●
●
●
stationary
↓
●
●
●
●
●
B=QIT
●
●
45°
15=10
m
FIG. 3: The scheme for Problem 2
b) Derive the formula for the induced emf, E = |d, and the induced current I in the loop. Which
formula do you need to use for the resistance of the loop?

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