$A$ series $LCR$ circuit is connected to a $45 \sin (\omega t) \text{ V}$ source. The resonant angular frequency of the circuit is $10^5 \text{ rad s}^{-1}$ and current amplitude at resonance is $I_0$. When the angular frequency of the source is $\omega = 8 \times 10^4 \text{ rad s}^{-1}$, the current amplitude in the circuit is $0.05 I_0$. If $L = 50 \text{ mH}$, match each entry in List-$I$ with an appropriate value from List-$II$ and choose the correct option.

List-$I$	List-$II$
$(P)$ $I_0$ in $\text{mA}$	$(1)$ $44.4$
$(Q)$ The quality factor of the circuit	$(2)$ $18$
$(R)$ The bandwidth of the circuit in $\text{rad s}^{-1}$	$(3)$ $400$
$(S)$ The peak power dissipated at resonance in $\text{Watt}$	$(4)$ $2250$
	$(5)$ $500$

• A
  $P \rightarrow 2, Q \rightarrow 3, R \rightarrow 5, S \rightarrow 1$
• B
  $P \rightarrow 3, Q \rightarrow 1, R \rightarrow 4, S \rightarrow 2$
• C
  $P \rightarrow 4, Q \rightarrow 5, R \rightarrow 3, S \rightarrow 1$
• D
  $P \rightarrow 4, Q \rightarrow 2, R \rightarrow 1, S \rightarrow 5$