Probability related to happening of events
Question: Let Ω be a space of results and B one happening such that probability of B > 0 (P(B) > 0). Prove that for any happening A, we have:
P(A|B) + P(Ω\ A|B) = 1
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Let Ω be a space of results and B one happening such that probability of B > 0 (P(B) > 0). Prove that for any happening A, we have:
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