Home
Class 12
MATHS
Forty team play a tournament. Each team ...

Forty team play a tournament. Each team plays every other team just once. Each game results in a win for one team. If each team has a 50% chance of winning each game, the probability that he end of the tournament, every team has won a different number of games is (A) `1/780` (B) `(40!)/2^(783)` (C) `(40!)/2^(780)` (D) none of these

Promotional Banner

Similar Questions

Explore conceptually related problems

Forty team play a tournament. Each team plays every other team just once. Each game results in a win for one team. If each team has a 50% chance of winning each game, the probability that he end of the tournament, every team has won a different number of games is 1//780 b. 40 !//2^(780) c. 40 !//2^(780) d. none of these

Forty team play a tournament. Each team plays every other team just once. Each game results in a win for one team. If each team has a 50% chance of winning each game, the probability that he end of the tournament, every team has won a different number of games is 1//780 b. 40 !//2^(780) c. 40 !//2^(780) d. none of these

Forty team play a tournament. Each team plays every other team just once. Each game results in a win for one team. If each team has a 50% chance of winning each game, the probability that the end of the tournament, every team has won a different number of games is a. 1//780 b. 40 !//2^(780) c. 40 !//2^(780) d. none of these

Twenty teams take part in a football tournament. Each team has to play every other team. How many games would be played in the tournament?

In a tournament,team X, plays with each of the 6 other teams once.For each match the probabilities of a win,drawn and loss are equal.Find the probability that the team X, finishes with more wins than losses.

Thirty six games were played in a football tournament with each team playing once against each other. How many teams were there?