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 to give 16 different things to A, B, C so that B gets 1 more than A and C gets 2 more than B, is

Find the number of ways in which four particular persons A, B, C, D and six more persons can stand in a queue so that A always stands before B, B before and C before D.

A sum of Rs. 817 is divided amongst A,B and C so that A gets 25% more than B and B gets 25% less than C . Find the share of each .

The sum of Rs. 530 is divided among A, B and C such that A gets Rs 70 more than B and B gets Rs. 80 more than C. Then what are their share?

For the equation X+Y+Z+W = 19, the number of positive integral solutions is equal to (A) The number of ways in which 19 identical things can be distributed among 4 persons so that each gets atleast one thing (B) The number of ways in which 15 identical things can be distrusted to 4 persons so that each person get any number of things. (C) 18C_3 (D) 22C_3

Find the number of ways in which four particular persons A,B,C,D and six more persons can stand in a queue so that A always stands before B,B before and C before D.

A sum of Rs 76 is divided among A, B and C in such a way that A gets Rs 7 more than that B gets and B gets Rs 6 more than what C gets. The ratio of

Rs. 395 are divided among A, B and C in such a manner that B gets 25% more than A and 20% more than C. The share of A is

A sum of Rs. 63 is divided among A,B,C in such a way that A gets Rs. 7 more than what B gets and gets Rs. 8 more than what C gets. The ratio of their shares is: