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Let A and B be two events, such that P(A)>0 a.) show P(B|A)+P(B'|A)=1 b.) Prove that is P(B|A)>P, then P(B'|A) < P(B') (use part a
Let A and B be two events, such that P(A)>0
a.) show P(B|A)+P(B'|A)=1
b.) Prove that is P(B|A)>P, then P(B'|A) < P(B') (use part a to solve part b)
a.) show P(B|A)+P(B'|A)=1
b.) Prove that is P(B|A)>P, then P(B'|A) < P(B') (use part a to solve part b)
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Step: 1
a Using the definition of conditional probability we see that PBA PBA ...
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An Introduction to Analysis
Authors: William R. Wade
4th edition
132296381, 978-0132296380
