Two players of equal skill, A and B are playing a set of games, they leave off playing when A wants 3 points and B wants 2. If the stake is 16 euros, what share ought each take.

Two players of equal skill,A and B,are playing a set of games; theyleave of playing when A wins 3 points and B wins 2. If the stake is 16 Rs,what share ought each to take?

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 :

If A and B play a series of games in each of which probability that A wins is p and that B wins is q=1-p. Therefore the chance that A wins two games before B wins three is

Two persons A and B are playing a game. A is tossing two coins simultaneously and B is rolling a die. A will win if he gets tail on both the coins, B will win if he gets a prime number on the die. If they take their turns alternately and A starts the game find their respective probabilities of wining.

Two players A and B want respectively m and n points ofwinning a set of games; their chances of winning a single game are p and qrespectively,where the sum of p and q is unity; the stake is to belong tothe player who first makes up his set: determine the probabilities in favour of each player.

In a class tournament,all participants were to plan different game with one another.Two players fell ill after having played three games each.If the total number of games played in the tournament is equal to 84, the total number of participants in the beginning was equal to a.10 b.15 c.12 d.14

In a class tournament, all participants were to plan different game with one another. Two players fell ill after having played three games each. If the total number of games played in the tournament is equal to 84, the total number of participants in the beginning was equal to a. 10 b. 15 c. 12 d. 14

In a class tournament, all participants were to plan different game with one another. Two players fell ill after having played three games each. If the total number of games played in the tournament is equal to 84, the total number of participants in the beginning was equal to a. 10 b. 15 c. 12 d. 14

In a class tournament, all participants were to plan different game with one another. Two players fell ill after having played three games each. If the total number of games played in the tournament is equal to 84, the total number of participants in the beginning was equal to a. 10 b. 15 c. 12 d. 14

A player X has a biased coin whose probability of showing heads is p and a player Y has a fair coin. They start playing a game with their own coins and play alternately. The player who throws a head first is a winner. If X starts the game, and the probability of winning the game by both the players is equal, then the value of 'p is : (a) (1)/(3) (b) (2)/(5) (c) (1)/(4) (d) (1)/(5)