A & B having equal skill, are playing a game of best of 5 points. After A has won two points &B has won one point, the probability that A will win the game is:

A & B have equal skill, are playing a game of best of 5 points. After A has won two points & B has one point, the probability that A will win the game Is :

In a set of five games in between two players A and B, the probability of a player winning a game is 2/3 who has won the earlier game. A wins the first game, then the probability that A will win at least three of the next four games is (A) 4/9 (B) (64)/(81) (C) (32)/(81) (D) none of these

In a set of five games in tennis between two players A and B, the probability of a player wimxing a game is 2/3 who has won the earlier game. A wins the first game. What is the probability that A will win at least three of the next four games?

A and B toss a coin alternately till one of them gets a head and wins the game. If A starts the game, find the probability that B will win the game.

A and B toss a coin alternately till one of them gets a head and wins the game. If A starts the game, find the probability that B will win the game.

Two persons A and B play a game of throwing a pair of dice until one of them wins. A will win if sum of numbers on dice appear to be 6 and B will win. If sum is 7. What is the probability that A wins the game if A starts the game.

Suppose the probability for A to win a game against B is 0.4. If A has an option of playing either a best of 3 games or a best of 5 games match against B ,which option should be chosen so that the probability of his winning the match is higher? (No game ends in a draw.)

Two persons A and B get together once a weak to play a game. They always play 4 games . From past experience Mr. A wins 2 of the 4 games just as often as he wins 3 of the 4 games. If Mr. A does not always wins or always loose, then the probability that Mr. A wins any one game is (Given the probability of A's wining a game is a non-zero constant less than one).

Two persons A and B get together once a weak to play a game. They always play 4 games . From past experience Mr. A wins 2 of the 4 games just as often as he wins 3 of the 4 games. If Mr. A does not always wins or always loose, then the probability that Mr. A wins any one game is (Given the probability of A's wining a game is a non-zero constant less than one).