A) current in loop is anticlockwise
B) magnitude of current in the loop is\[\frac{Bv}{\lambda (\sqrt{2}+1)}\]
C) current in the loop is independent of time.
D) magnitude of current decreases as time increases.
Correct Answer: D
Solution :
[d] \[\phi =BA=\frac{B}{2}\frac{x}{\sqrt{2}}\frac{x}{\sqrt{2}}\] \[\varepsilon =\frac{d\phi }{dt}=\frac{2x}{4}\frac{dx}{dt}B=\frac{x}{2}Bv\] \[\varepsilon =\frac{d\phi }{dt}=\frac{2x}{4}\frac{dx}{dt}B=\frac{x}{2}B\frac{d(2y)}{dt}\] \[i=\frac{xBv}{2\lambda (x+\sqrt{2}x)}=\frac{Bv}{\lambda (1+\sqrt{2})}\]You need to login to perform this action.
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