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1. Prove each of the following statements (assume that any conditioning event has positive probability).
(a) If A is subset of B then P(B|A)=1 and p(A|B)=P(A)/P(B).
(b) If A and B are mutually exclusive, then p(A|A u B)=((P(A)/((P(A)+P
(B))
(C) P(A n B n C)= P(A|B n C) P( B|C) P(C)
I"m really having problem in doing these. could someone help me out?
(a) If A is subset of B then P(B|A)=1 and p(A|B)=P(A)/P(B).
(b) If A and B are mutually exclusive, then p(A|A u B)=((P(A)/((P(A)+P
(B))
(C) P(A n B n C)= P(A|B n C) P( B|C) P(C)
I"m really having problem in doing these. could someone help me out?