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+1 vote
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in Electromagnetic induction and alternating currents by (60 points)
(1) \( \frac{1}{2} \) (2) \( \frac{1}{\sqrt{2}} \) (3) \( \frac{\sqrt{3}}{\sqrt{2}} \) (4) \( 2: 1 \) 51. The equation of current in a purely inductive circuit is \( 5 \sin \left(49 \pi t-30^{\circ}\right) \). If the inductance 30 mH then the equation for the voltage across the inductor, will be : \( \left\{\right. \) Let \( \left.\pi=\frac{22}{7}\right\} \) (1) \( 1.47 \sin \left(49 \pi t-30^{\circ}\right) \) Q) \( 1.47 \sin \left(49 \pi t+60^{\circ}\right) \) (3) \( 23.1 \sin \left(49 \pi t-30^{\circ}\right) \) (4) \( 23.1 \sin \left(49 \pi t+60^{\circ}\right) \)

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by (35 points)
so the answer will be option c . 

i tried to solve these way . hope you get it image

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