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What instantaneous current results from \[q=Cv_m\sin\omega t\]?

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Question

What instantaneous current results from \[q=Cv_m\sin\omega t\]?

Options

  • \[i=\frac{Cv_m}{\omega}\cos\omega t\]

  • \[i=\omega Cv_m\cos\omega t\]

  • \[i=\omega Cv_m\sin\omega t\]

  • \[i=Cv_m\sin\omega t\]

MCQ
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Solution

Differentiate the charge with respect to time. Since the derivative of \[\sin\omega t\] is \[\omega\cos\omega t\], the current is \[i=\omega Cv_m\cos\omega t\].

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