If \( \bar{E} \& \bar{F} \) are the complementary events of events ...
If \( \bar{E} \& \bar{F} \) are the complementary events of events \( E \& F \) respectively \& if \( 0P(F)1 \), then :
\( \mathrm{P} \)
(A) \( P(E \mid F)+P(\bar{E} \mid F)=1 \)
(B) \( P(E \mid F)+P(E \mid \bar{F})=1 \)
W
(C) \( P(\bar{E} \mid F)+P(E \mid \bar{F})=1 \)
(D) \( P(E \mid \bar{F})+P(\bar{E} \mid \bar{F})=1 \)
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