Q7. A capacitor of capacitance \({ }^{\prime} C^{\prime}\), is connected across an ac source of voltage \(V\), given by \(V=V_{0} \sin \omega t\) The displacement current between the plates of the capacitor, would then be given by: (A) \(I_{d}=V_{0} \omega C \cos \omega t\) B \(I_{d}=\frac{V_{0}}{\Delta C} \cos \omega t\) c) \(I_{d}=\frac{V_{0}}{\omega} \sin \omega t\) D \(I_{d}=V_{0} \omega C \sin \omega t\)

Question

. A capacitor of capacitance \({ }^{\prime} C^{\prime}\), is connected across an ac source of voltage \(V\), given by \(V=V_{0} \sin \omega t\) The displacement current between the plates of the capacitor, would then be given by:
(A) \(I_{d}=V_{0} \omega C \cos \omega t\)
B \(I_{d}=\frac{V_{0}}{\Delta C} \cos \omega t\)
c) \(I_{d}=\frac{V_{0}}{\omega} \sin \omega t\)
D \(I_{d}=V_{0} \omega C \sin \omega t\)

Answer 1

(A) \(I_{d}=V_{0} \omega C \cos \omega t\)

Answer 2

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