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You are told that P(A | B) = P(B | A). Which statement below must be true? A) A and B are equally likely B) P(A | B) = 0.5 C) A and B are independent D) A and B are dependent
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@perl
given P( A | B ) = P ( B | A ) this implies, by substituting P ( A & B ) / P(B) = P( B & A ) / P (A)
Using the definition : P ( X | Y ) = P( X & Y ) / P ( Y )
@AshleyLashae can you try to solve it now ? hint, cross multiply
A
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and there is a commutativity rule you can apply as well: P( A & B) = P( B & A )
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