An inductance `L` and capacitance `C` and resistance `R` are connected in series across an `AC` source of angular frequency `omega`. If `omega^(2)gt (1)/(LC)` then

An inductance L , a cpacitance C and a resistance R may be connected to an AC souorce of angular frequency omega in three different combinations of RC, RL and LC in series. Assume that omegaL=1/(omegaC) . The power drawn by the three combinatios are P_(1), P_(2), P_(3) respectively. THen

Resistor of resistance R and capacitor of capacitance C are connected in series to an AC source of angular frequency omega . Rms current in the circuit is I. When frequency of the source is changed to one - third of initial value keeping the voltage same then current is found to be halved. Find the ratio of reactance of capacitor to that with resistance at the original frequency omega .

An inductance L having a resistance R is connected to an alternating source of angular frequency omega .The quality factor Q of the inductance is

In LCR circuit, inductance L = 2/pi H , capacitance C = 10/pi F and resistance 10 Omega are connected in series to A.C. source of frequency = 50 Hz. Find:-impedance of the circuit.

In LCR circuit, inductance L = 2/pi H , capacitance C = 10/pi F and resistance 10 Omega are connected in series to A.C. source of frequency = 50 Hz. Find:-capacitive reactance

In LCR circuit, inductance L = 2/pi H , capacitance C = 10/pi F and resistance 10 Omega are connected in series to A.C. source of frequency = 50 Hz. Find:-inductive reactance

A capacitor with capacitance C and a coil with active resistance R and inductance L are connected in series to a source of sinusoidal voltage of frequency omega . Find the phase difference between the current fed to the circuit and the source voltage.

If resistance R = 10 Omega , inductance L = 2 mH and capacitance C = 5 muF are connected in series to an AC source of frequency 50 Hz, then at resonance the impedance of circuit is