A square frame with side length a and a straight conductor carrying constant current l0 are located in the same plane. The frame is rotated with constant angular velocity ω=1 rad/s about an axis AD . The charge flown through the frame from t=0 to t=2π3s , if the resistance of frame is R, is μ0l0a2πRln x. find x

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A square frame with side length a and a straight conductor carrying constant current $l_{0}$ are located in the same plane. The frame is rotated with constant angular velocity $ω = 1 r a d / s$ about an axis $A D$ . The charge flown through the frame from $t = 0$ to $t = \frac{2 π}{3} s$ , if the resistance of frame is $R$ , is $\frac{μ_{0} l_{0} a}{2 π R} \ln x$ . find x
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Detailed Solution

$Q = \frac{Δ ϕ}{R} ϕ_{i} = \int_{a}^{2 a} \frac{μ_{0} l_{0}}{2 π x} a d x = \frac{μ_{0} l_{0} a}{2 π} \ln 2 ϕ_{f} = 0 (b y s y m m e t r y) Q = \frac{μ_{0} l_{0} a}{2 π R} \ln 2$