A and B are two independent events. The probability that both A and B occur is \[\frac{1}{6}\] and the probability that neither of them occurs is \[\frac{1}{3}\]. Then the probability of the two events are respectively [Roorkee 1989]

\[\frac{1}{5}\]and \[\frac{1}{6}\]

\[\frac{1}{2}\]and \[\frac{1}{3}\]

\[\frac{1}{2}\]and \[\frac{1}{6}\]

\[\frac{2}{3}\]and \[\frac{1}{4}\]

A and B are two independent events. The probability that both A and B

1.	A and B are two independent events. The probability that both A and B occur is \[\frac{1}{6}\] and the probability that neither of them occurs is \[\frac{1}{3}\]. Then the probability of the two events are respectively [Roorkee 1989]
A.	\[\frac{1}{2}\]and \[\frac{1}{3}\]
B.	\[\frac{1}{5}\]and \[\frac{1}{6}\]
C.	\[\frac{1}{2}\]and \[\frac{1}{6}\]
D.	\[\frac{2}{3}\]and \[\frac{1}{4}\]
Answer» B. \[\frac{1}{5}\]and \[\frac{1}{6}\]

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A and B are two independent events. The probability that both A and B occur is \[\frac{1}{6}\] and the probability that neither of them occurs is \[\frac{1}{3}\]. Then the probability of the two events are respectively [Roorkee 1989]

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