A and B are two candidates seeking admission in a college. The probability that A is selected is 0.7 and the probability that exactly one of them is selected is 0.6. Find the probability that B is selected.

Aa n dB are two candidates seeking admission in ITT. The probability that A is selected is 0.5 and the probability that Aa n dB are selected is at most 0.3. Is it possible that the probability of B getting selected is 0.9?

Aa n dB are two candidates seeking admission in IIT. The probability that A is selected is 0.5 and the probability that Aa n dB are selected is at most 0.3. Is it possible that the probability of B getting selected is 0.9?

Aa n dB are two candidates seeking admission in ITT. The probability that A is selected is 0.5 and the probability that Aa n dB are selected is at most 0.3. Is it possible that the probability of B getting selected is 0.9?

If A and B are two candidates seeking admission in an engineering college. The probability that A is selected is 0.5 and the probability that both A and B are selected is at most 0.3. Is it possible that the probability of B getting selected is 0.7 ?

are two candidates seeking admission in I.I.T. The probability that P is selected is 0.5 and the probability that both are selected is at most 0.3. Prove that the probability of being selected is at most 0.8

If M and N are any two events, then the probability that exactly one of them occurs is

If A and B are two events, the probability that exactly one of them occurs is given by

A and B appeared for an interview for two vacancies. The probability of A.s selection is 4/5 and B.s selection is 1/3. Find the probability that none of them will be selected.

X and Y appear for an interview for two vacancies. The probability of X.s selection is 2/3 and Y.s selection is 3/5 . Find the probability that only one of them will be selected.

A and B appear for an interview for two posts. The probability of A's section is (1//3) and that of B's selection is (2//5) . Find the probability that only one of them will be selected.