S and T are points on the sides PQ and PR . respectively, of $$\triangle$$PQR such that PS $$\times$$ PR = PQ $$\times$$ PT . If $$\angle Q = 96^\circ$$ and $$ \angle PST = \angle PRQ + 34^{\circ}$$, then $$\angle$$QPR = ?

A

$$24^\circ$$

B

$$25^\circ$$

C

$$22^\circ$$

D

$$26^\circ$$