No. of ways of distributing (p+q+r) different things to 3 persons so that one person gets p things, 2 nd one q things 3 rd person r things is

STATEMENT -1 : No. of ways of distributing 20 different things equally among 5 persons = 20!//4!^(5) . STATEMENT -2: No. of ways of distributing 20 different things equally among 5 persons = 20!//4!^(5).5! . STATEMENT-3 : No. of ways of distributing 20 different things in 5 groups such that in three group there are 6 things each and in remaining two groups there is 1 thing each = (20!)/((6!)^(3)) .

The number of ways of distributing 50 identical things among 8 persons in such a way that three of them get 8 things each, two of them get 7 things each and remaining 3 get 4 things each, is equal to

The number of ways of distributing 50 identical things among 8 persons in which such a way that three of them get 8 things each, two of them get 7 things each and remaining three get 4 things each is equal to,

The number of ways of distributing 12 different objects among three person such that one particular person is always getting 6 objects and the remaining two persons are getting three objects each is

The total number of ways of dividing 15 different things into groups of 8. ,4 and 3 respectively, is

Find the number of ways to give 16 different things to three persons A, B, C so that B gets 1 more than A and C gets 2 more than B.

Find the number of ways to give 16 different things to three persons A, B, C so that B gets 1 more than A and C gets 2 more than B.

Find the number of ways to give 16 different things to three persons A, B, C so that B gets 1 more than A and C gets 2 more than B.

Find the number of ways to give 16 different things to three persons A, B, C so that B gets 1 more than A and C gets 2 more than B.

Number of ways of selecting r consecutive things out of n things