A and B take turns in throwing two dice, the first to throw 9 being awarded the prize. Show that their chance of winning are in the ratio 9:8.

A and B take turns in throwing two dice, the first to throw 10 being awarded the prove, show that if A has the first throw, their chance of winning are in the ratio 12:11.

Two persons A and B take turns in throwing a pair of dice. The first person to throw 9 from both dice will be awarded the prize. If A throws first, then the probability that B wins the game is 9//17 b. 8//17 c. 8//9 d. 1//9

A and B throw a pair of die turn by turn. The first to throw 9 is awarded a prize. If A starts the game, show that the probability of A getting the prize is 9/17

Three players A, B and C alternatively throw a die in that order, the first player to throw a 6 being deemed the winner. A's die is fair whereas B and C throw dice with probabilities p_(1) and p_(2) respectively, of throwing a 6.

A, B and C in order throw an unbiased coin. The first who throws head wins. Find the respective probabilities of winning

A, B, and C in order toss a coin. The one to throw a head wins. What are their respective chances of winning assuming that the game may continue indefinitely?

A and B throw a pair of dice. If A throws 9, find B’s chance of throwing a higher number.

In a single throws of two dice, what is the probability of getting a total of at most 9?

Find the chance of throwing a total of 3 or 11 with two dice.

A and B throw a pair of dice. If A throws 9, find B ' s chance of throwing a higher number.