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Two groups, A and B wrote an exam. The probability of A's pass is 2/7 and the probability of B's pass is 2/5. What is the probability that only one of them is passed out?
5/6
1/3
12/43
18/35
Let A be the event of the group A pass Let B be the event of the group B pass
Then, A'= Event of the group A's fail and B'= event of the group B's fail.
Therefore, p(A) = 2/7 and p(B) = 2/5, P(A') = 1 - P(A) = 1- 2/7 = 5/7 and P(B') = 1- P(B) = 1- 1/5 = 4/5
Required probability = P[( A And B') Or (B And A')] = P[( A And B') Or (B And A')] = P[( A And B') + (B And A')] = P[( A And B')] + p[(B And A')] = p(A) x p(B') + P(A') x P(B) = (2/7 x 4/5) + (2/5 x 5/7) = (8/35 + 10/35) = 18/35
Hence, option 4 is the correct answer.
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