Let E and F be two independent events. The probability that exactly one of them occurs...

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Let E and F be two independent events. The probability that exactly one of them occurs is and the probability 11 25 2 of none of them occurring is - 25 probability of occurrence of the event T, then (a) P(E) (c) P(E) = = 4 5 P(F): P(F) 3 3|5 If P(T) denotes the 5 [IIT-JEE 2011, 4M] 2 (b) P(E) = , P(F) = 5 5 3 = P(F): 5 (d) P(E)= 4|5 Let E and F be two independent events. The probability that exactly one of them occurs is and the probability 11 25 2 of none of them occurring is - 25 probability of occurrence of the event T, then (a) P(E) (c) P(E) = = 4 5 P(F): P(F) 3 3|5 If P(T) denotes the 5 [IIT-JEE 2011, 4M] 2 (b) P(E) = , P(F) = 5 5 3 = P(F): 5 (d) P(E)= 4|5

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