Combination of Inductors

Self Inductuance|Combination of Inductor

The parallel combination of inductor and capacitor is called as

An A.C. voltage of r.m.s. value IV is applied to a parallel combination of inductor L = 10mH and capacitor C = 4muF . Calculate the resonant frequency and current through each branch at resonance.

An A.C. voltage of r.m.s. value 1 V is applied to a parallel combination of inductor L = 10 mH, and capacitor 4 muF . Calculate the resonant frequency and current through each branch and resonance.

An a.c. voltage of (V = 100 sin omega t) volt is connected across the parallel combination of inductor and capacitor having ( X_L = 5 Omega) and (X_C = 10 Omega) then current supplied by source is (in ampere)

An a.c. voltage of r.m.s. value 2 V is applied to a parallel combination of inductor L and capacitor C in which L =2 mH and C = 3.2 mu F .Calculate current through each branch at resonance

A series combination of an inductor (L), capacitor ( C ) and a resistor ( R ) is connected across on an source of emf of peak value E_0 and angular frequency (omega) . Plot a graph to show variation of impedence of the circuit with angular frequency (omega) .

An a.c. voltage E = E_0 sin omegat is applied across a series combination of an inductor L, a capacitance C and a resistor R. Use the phasor diagram solution to obtain expressions for the impedance of the circuit.