Ira S. answered 09/26/16
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P(N/M) = p(n∩M)/p(M) = p(N∩M)/.4 = .2 or cross multiply to get p(N∩M)= .08
P(N/M') = p(N∩M')/p(m') = p(N∩M')/.6 = .7 or p(N∩M') = .42
P(M'/N) = P(M'∩N)/P(n) = .42/p(N)
So looking at the tree diagram from the other problem, you have 4 possibilities,
P( M and N) = .08
P (M' and N)= .42
P (M and N') =?
P( M' andN')=?
So P(N) = .5........08+.42
So your answer is .42/.5 = .84
Hope this made some sense to you.