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A pure resistance and a pure inductance are connected in series across a 100 volt A.C line. A voltmeter gives same reading whether connected across resistance or inductance. It does read ........ V. |
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Answer» 50 V If both the component connected in parallel to the voltmeter, both shows same voltage. `V_"rms"`=100 V `therefore V_m =sqrt2xxV_"rms"` =1.414 X 100 =141.4 Applying Kirchoff.s SECOND LAW to the circuit `V_m=V_1+V_2` `therefore V_m=2V_1` or `2V_2 "" [because V_1=V_2]` `therefore 141.4 =2V_1` `therefore V_1=70.7 V` or `V_2`=70.7 V Second Method : Here `V_(rms(R))=V_(rms(L))` `therefore V_(rms)^2=V_R^2+V_L^2` `therefore V_(rms)^2 =V_R^2+V_R^2 "" [because V_R=V_L]` `therefore (100)^2 =2V_R^2` `therefore V_4=100/sqrt2 =70.7 V = V_L` |
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