# Thirty-two players ranked 1 to 32 are playing in a knockout tournament. Assume that in every match between any two players the better ranked player wins, the probability that ranked 1 and ranked 2 players are winner and runner up respectively is , then the value of is, where [.] represents the greatest integer function

## Question ID - 153499 :- Thirty-two players ranked 1 to 32 are playing in a knockout tournament. Assume that in every match between any two players the better ranked player wins, the probability that ranked 1 and ranked 2 players are winner and runner up respectively is , then the value of is, where [.] represents the greatest integer function

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 (3) For ranked 1 and 2 players to be winners and runners up, respectively, they should not be paired with each other in any round An urn contains three red balls and white balls. Mr. draws two balls together from the urn. The probability that they have the same colour is 1/2. Mr. draws one balls from the urn, note its colour and replaces it. He then draws a second ball from the urn and finds that both balls have the same colour is: 5/8.The possible value of is 