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    				| 1. | What is the value of inductance `L` for which the current is a maximum in series `LCR` circuit with `C=10 muF` and `omega=1000(rad)/s`?A. 100 mHB. 1 mHC. Cannot be calculated unless R is unknowD. 10 mH | 
| Answer» Correct Answer - A Current in LCR series circuit, `i=(V)/(sqrt(R^(2)+(X_(L)-X_(C))^(2)))` where V is rms valus of current, R is resstance, `X_(L)` is inductive reactance and `X_(C)` is capacitive reactance. For current to be maximum, denominator should be minimum which can be done, if `X_(L)=X_(C)` This happens in resonance state of the circuit ie, `omegaL=(1)/(omegaC)` or `L=(1)/(omega^(2)C)" "......(i)` Given, `omega=1000s^(-1),C=10muF` `=10xx10^(-6)F` Hence, `L=(1)/((1000)^(2)xx10xx10^(-6))` `=0.1H` `=100mH` | |