Let A and B be two players who are playing the game to hit the target. The probabilities of hitting the target by A and B is 2/3 and ¾, respectively. What is the probability that exactly one of them hit the target?

If A and B are two events such that P(A∪B) = 3/4 P(A∩B)

Suppose a die is thrown four times and 5, 3, 5, 3 are obtained, respectively. Then the empirical probability of getting 5 is:

For any two events A and B in sample space S, which of the following options is NOT true?

If a biased coin is tossed 10 times, out of which head is obtained 3 times, then what is the probability of getting head on the 11^th toss?

Find the probability that there may be 53 Sundays in a leap year.

On rolling of a die, the events E1 (getting an even number) and E2 (getting an odd number) are:

If a fair six-sided die is tossed twice and the tosses are independent, then the probability of getting a 5 on both tosses is:

Die I has 4 red and 2 white faces and die II has 2 red and 4 white faces. A coin is flipped once. If head appears, the game continues by flipping die I, and if tail appears, then die II is used. The probability of getting a red face at any throw is:

Two dice are thrown simultaneously. What is the probability of getting the same number on both the dice?

The probability of being 53 Sundays in year 2020 is-

Three dice are thrown randomly. The probability of coming 3 in at least one die is

The probability of having 53 Tuesdays in an ordinary year is: