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Let there by three independent events E1,E2 and E3. The probability that only E1 occurs is α , only E2 occurs is β and only E3 occurs is γ. Let ′p′ denote the probability of none of events occurs that satisfies the equations (α−2β)p=αβ and (β−3γ)p=2βγ. All the given probabilities are assumed to lie in the interval (0,1)Then, probability of occurrence of E1probability of occurrence of E3 is equal to |
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Answer» Let there by three independent events E1,E2 and E3. The probability that only E1 occurs is α , only E2 occurs is β and only E3 occurs is γ. Let ′p′ denote the probability of none of events occurs that satisfies the equations (α−2β)p=αβ and (β−3γ)p=2βγ. All the given probabilities are assumed to lie in the interval (0,1) Then, probability of occurrence of E1probability of occurrence of E3 is equal to |
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