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#2
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you are exactly right about P(AUB|C)=P((AUB)∩C)/P(C), but it can be simplified if A, B, and C are independent, you can do that as an exercise if you want. if you want the answer reply to this.
P(C|AUB)=P((AUB)∩C)/P(AUB)=P((A∩C)U(B∩C))/P(AUB)=(P(A∩C)+P(B∩C)-P(A∩B∩C))/(P(A)+P(B)-P(A∩B)) which is complete unless A B and C are independent. remember if A and B are independent, then P(A∩B)=P(A)P(B) Last edited by crusher2011; 07-27-2012 at 06:25 PM.. |
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#5
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It is. That's your answer.
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#7
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Are you sure all of them need to be ind.?
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#8
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Quote:
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