Power consumed in an $AC$ circuit becomes zero if

  • A
    inductance and resistance are both high
  • B
    inductance and resistance are both low
  • C
    inductance very high and resistance negligible
  • D
    inductance low and resistance high

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The power factor of the circuit as shown in the figure is:

On which of the following does the power consumed in an $L-C-R$ series $AC$ circuit depend?

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In an $a.c.$ circuit,the voltage applied is $E = E_o \sin \omega t$. The resulting current in the circuit is $I = I_o \sin \left( \omega t - \frac{\pi}{2} \right)$. The power consumption in the circuit is given by:

$A$ capacitor $C = 2 \mu F$ and an inductor with $L = 10 H$ and coil resistance $R = 5 \Omega$ are connected in series in a circuit. When an alternating current of $r.m.s.$ value $I_{rms} = 2 A$ flows in the circuit,the average power in watts in the circuit is:

In the circuit shown in the figure,if the value of $rms$ current is $2.2\, A$,the power factor of the box is:

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