Let $$E^c$$ denote the complement of an event E. Let E, F, G be pairwise independent events with $$P(G) > 0$$ and $$P(E \cap F \cap G) = 0$$. Then $$P(E^c \cap F^c \mid G)$$ equals

A

$$P(E^c) + P(F^c)$$

B

$$P(E^c) - P(F^c)$$

C

$$P(E^c) - P(F)$$

D

$$P(E) - P(F^c)$$