If \[\bar{E}\] and \[\bar{F}\] are the complementary events of events E and F respectively and if \[0

\[P\,(\bar{E}/F)+P\,(E/\bar{F})=1\]

\[P\,(E/\bar{F})+P\,(\bar{E}/\bar{F})=1\]

If \[\bar{E}\] and \[\bar{F}\] are the complementary events of events

1.	If \[\bar{E}\] and \[\bar{F}\] are the complementary events of events E and F respectively and if \[0
A.	\[P\,(E/F)+P\,(\bar{E}/F)=1\]
B.	\[P\,(E/F)+P\,(E/\bar{F})=1\]
C.	\[P\,(\bar{E}/F)+P\,(E/\bar{F})=1\]
D.	\[P\,(E/\bar{F})+P\,(\bar{E}/\bar{F})=1\]
Answer» B. \[P\,(E/F)+P\,(E/\bar{F})=1\]

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If \[\bar{E}\] and \[\bar{F}\] are the complementary events of events E and F respectively and if \[0

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