In a series resonant LCR circuit the voltage across R is 100 volts and R = `1 k(Omega) with C =2(mu)F`. The resonant frequency `(omega)` is `200 rad//s`. At resonance the voltage across L is

In a series resonant LCR circuit, the voltage across R is 100V and the value of R = 1000 Omega . The capacitance of the capacitor is 5 xx 10^(-6) F , angular frequency of ac is 200 rad s^(-1) . Then the potential difference across the inductance coil is

In a series resonant LCR circuit, the voltage across R is 100V and the value of R = 1000 Omega . The capacitance of the capacitor is 5 xx 10^(-6) F , angular frequency of ac is 200 rad s^(-1) . Then the potential difference across the inductance coil is

In series LCR circuit, the voltages across R, L and C are shown in the figure. The voltage of applied source

In a series resonant L–C–R circuit, if L is increased by 25% and C is decreased by 20%, then the resonant frequency will –

A series LCR circuit containing a resistance of 120 Omega has angular resonance frequency 4 xx 10^(5) rad s^(-1) . At resonance the vlotage across resistance and inductance are 60V and 40 V, repectively, At what frequency, the current in the circuit lags the voltage bu 45^(@) ?

In series L-C-R resonant circuit, to increase the resonant frequency

A series LCR circuit containing a resistance of 120 Omega has angular resonance frequency 4 xx 10^(5) rad s^(-1) . At resonance the vlotage across resistance and inductance are 60V and 40 V, repectively, the value of inductance L is