In $$\triangle ABC, \angle A = 66^{\circ}, BD \perp AC$$ and $$CE \perp AB$$. BD and EC inrersect at P. The bisectors $$\angle$$ PBC and $$\angle$$ PCB meet at Q. What is the measure of $$\angle$$ BQC?

A

$$132^{\circ}$$

B

$$143^{\circ}$$

C

$$147^{\circ}$$

D

$$127^{\circ}$$