Question: As in Example 2.27, a student hears ten songs (in a random shuffle mode) and uses F to denote when a song belongs to her
A = {(N, N, N, x4,...,xl0) | xj € {F, N}},
B = {(x1F,x3,F,x5,F,x7,F,x9,F) \ xj {F,N}},
C = {{x1,x2,x3,x4,x5,F,F,F,F,F) | xj {F,N}}.
So that, for instance, P(A) = (1 - p)3, and P(B) = P(C) = p5. Find the following conditional probabilities:
P(B | C), P(C | B), P(A | B), P(B | A), P(A | C), P(C | A).
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