Question

(d) Figure Q2(d) shows a rectangular loop which is situated in the x-y plane and moves away from the origin at a velocity $u = \hat{j}4$ (m/s) in a magnetic field given by: $\vec{B}(y) = \hat{z}0.25e^{-0.1y}$ If $R = 1 \Omega$, find the current $I$ at the instant that the loop sides are at $y_1 = 2$ m and $y_2 = 2.5$ m. The loop resistance may be ignored.

          (d) Figure Q2(d) shows a rectangular loop which is situated in the x-y plane and moves away from the origin at a velocity $u = \hat{j}4$ (m/s) in a magnetic field given by:

$\vec{B}(y) = \hat{z}0.25e^{-0.1y}$

If $R = 1 \Omega$, find the current $I$ at the instant that the loop sides are at $y_1 = 2$ m and $y_2 = 2.5$ m. The loop resistance may be ignored.

(d) Figure Q2(d) shows a rectangular loop which is situated in the x-y plane and moves away from the origin at a velocity u = ĵ4 (m/s) in a magnetic field given by:

B⃗(y) = ẑ0.25e^-0.1y

If R = 1 Ω, find the current I at the instant that the loop sides are at y1 = 2 m and y2 = 2.5 m. The loop resistance may be ignored.

Added by Josefina G.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Instant Answer

Solved by Expert Vishal Gupta

07/14/2023

Step 1

The induced emf in the loop is given by Faraday's law of electromagnetic induction: emf = -d/dt (Φ) where Φ is the magnetic flux through the loop. The magnetic flux through the loop is given by: Φ = ∫∫ B⋅dA where B is the magnetic field and dA is an element of Show more…

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(d) Figure Q2(d) shows a rectangular loop which is situated in the x-y plane and moves away from the origin at a velocity u=hat(y)4((m)/(s)) in a magnetic field given by: B_(y)=hat(z)0.25e^(-0.1y) If R=1Omega , find the current I at the instant that the loop sides are at y_(I)=2m and y_(2) =2.5m. The loop resistance may be ignored. d Figure Q2(d shows a rectangular loop which is situated in the x-y plane and moves away from the origin at a velocity u =y4(m/s) in a magnetic field given by: B(y) = 20.25e-0.1y If R = 1 , find the current Iat the instant that the loop sides are at y = 2 m and y2 = 2.5 m. The loop resistance may be ignored. /=2m V Ve Figure Q2(d)