If out of 50 players, 5 teams of 10 players each have to be formed this becomes a question on grouping and thus required number of ways to form such teams is `((50)!)/((10!)^(5)(5!))`

From a group of 15 cricket players,a team of 11 players is to be chosen.In how many ways can this be done?

How many different teams of 7 players can be chosen from 10 players?

If from a group of 50 boys and 50 girts,a team of 5 members is made in such a way that it contains at least 1boy and 1girt.number of ways to form such a team is n then n can be

Out of 16 players of a cricket team,4 are bowlers and 2 are wicket keepers.A team of 11 players is to be chosen so as to contain at least 3 bowlers and at least 1 wicketkeeper. The number of ways in which the team be selected is (A)2400(B)2472(C)2500(D)960

In how many ways can a team of 5 players be selected from 8 players so as not to include a particular player?