In a $$\triangle ABC$$, the bisector of $$\angle B$$ and $$\angle C$$ meet at O in the triangle. If $$\angle BOC = 134^\circ$$, then the measure of $$\angle A$$ is:

A

$$116^\circ$$

B

$$104^\circ$$

C

$$52^\circ$$

D

$$88^\circ$$