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An alternating e.m.f. of angular frequency `omega` is applied across an inductance. The instantaneous power developed in the circuit has an angular frequencyA. `2 omega`B. `omega`C. `(omega)/4`D. `(omega)/2` |
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Answer» Correct Answer - A For a pure inductance, the current lags behind the voltage by `(pi)/2`. `:.` For the circuit, `E=E_(0)I_(0) sin omega t sin(omega t = (pi)/2)` `= E_(0)I_(0) sin omega t (-cos omega t)` `=E_(0)I_(0) sin omega t cos omega t` `1/2 E_(0)I_(0)(sin 2 omegat)` Thus the angular frequency of the instantaneous power is `2 omega`. |
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