Step 1: Think about the limits:
For $f \to 0$, the capacitor blocks the current, so $i \to 0$. For $f \to \infty$, the inductor blocks it, so $i \to 0$.
Step 2: In between:
There must be a frequency $f_0 = \frac{1}{2\pi\sqrt{LC}}$ where the two reactances cancel and the current is largest. The graph is therefore a single-peaked bell curve.
Step 3: Match:
Graph (P) is the smooth bell. Graphs (Q) and (S) have a dip, and (R) has a kink-like spike.
Final Answer:
Graph (P), option (B).
\[ \boxed{\text{(P)}} \]