Parallel AC Circuits

In the circuit given below, the current through inductor is $0.9\text{ A}$ and through the capacitor is $0.6\text{ A}$. The current drawn from the a.c. source is

An alternating voltage of frequency '$\omega$' is induced in electric circuit consisting of an inductance '$L$' and capacitance '$C$', connected in parallel. Then across the inductance coil

For very high frequencies, the effective impedance of the circuit (shown in the figure) will be:-

A 110 V, 50 Hz, AC source is connected in the circuit (as shown in figure). The current through the resistance 55 $\Omega$, at resonance in the circuit, will be __________ A.

The effective current I in the given circuit at very high frequencies will be ___________ A.

A rejector circuit is the resonant circuit in which

Which graph shows the correct variation of r.m.s. current 'I' with frequency 'f' of a.c. in case of (LCR) parallel resonance circuit?

For the circuit shown below, instantaneous current through inductor '$L$' and capacitor '$C$' is respectively.

In the given circuit the AC source has $\omega$ = 100 rad s-1. Considering the inductor and capacitor to be ideal, what will be the current I flowing through the circuit?

At very high frequencies, the effective impedance of the given circuit will be ________________ $\Omega$.

In the above circuit, C = $\frac{\sqrt{3}}{2}\ \mu$F, R2 = 20 $\Omega$, L = $\frac{\sqrt{3}}{10}$ H and R1 = 10 $\Omega$. Current in L-R1 path is I1 and in C- R2 path it is I2. The voltage of A.C. source is given by, V = 200 $\sqrt{2}$ sin (100 t) volts. The phase difference between I1 and I2 is: