In $$\triangle PQR, \angle Q > \angle R, PS$$ is the bisectors of $$\angle P$$ and $$PT \perp PQ$$. If $$\angle SPT = 28^\circ$$ and $$\angle  R = 23^\circ$$, then the measure of $$\angle Q$$ is: 

A

$$74^\circ$$

B

$$79^\circ$$

C

$$82^\circ$$

D

$$89^\circ$$