Answer:
The rms current in the circuit is 3.513 A
Step-by-step explanation:
Given;
angular frequency of the inductor, Ļ = 363 rad/s
maximum voltage of the inductive AC, Vā = 169 V
Inductance of the inductor, L = 0.0937 H
Inductive reactance is given by;


The rms voltage is given by;

The rms current in the circuit is given by;

Therefore, the rms current in the circuit is 3.513 A