An LCR series circuit is under resonance. If `I_(m)` is current amplitude, `V_(m)` is voltage amplitude, R is the resistance, Z is the impedance, `X_(L)` is the inductive reactance and `X_(C )` is the capacitive reactance, then

An L-C-R series is under resonance . If underset(m)(l) is current amplitude underset(m)(V) is voltage amplitude, R is the resonance , Z is the impedance , underset(L)(X) is the inducitve reactance and underset( C )(X) is the capacitive reactance , then

Assertion : In series LCR resonance circuit, the impedance is equal to the ohmic resistance. Reason : At resonance, the inductive reactance exceeds the capacitive reactance.

Assertion : In series LCR resonance circuit, the impedance is equal to the ohmic resistance. Reason : At resonance, the inductive reactance exceeds the capacitive reactance.

Assertion : In series LCR resonance circuit, the impedance is equal to the ohmic resistance. Reason : At resonance, the inductive reactance exceeds the capacitive reactance.

In L-R circuit, resistance is 8Omega and inductive reactance is 6Omega then impedance is:

In L-R circuit, resistance is 8Omega and inductive reactance is 6Omega then impedance is:

If angular frequency of an A.C. source used in L-C-R circuit is increased, then inductive reactance ….... and capacitive reactance.....