The number of ways of distributing `8` identical balls in 3 distinct boxes so that none of the boxes is empty is

The number of ways of distributing 12 identical balls in 5 different boxes so that none of the box is empty is

Statement-1: The number of ways of distributing 10 identical balls in 4 distinct boxes such that no box is empty is ""^(9)C_(3) . Statement-2: The number of ways of choosing any 3 places from 9 different places is ""^(9)C_(3) .

Statement-1 : The number of ways of distributing 10 identical balls in 4 distinct boxes such that no box is empty is ^9C_3 . Statement-2 : The number of ways of choosing any 3 places from 9 different places is ^9C_3 . Statement-1 is true, Statement-2 is true; Statement-2 is a correct explanation for Statement-1. Statement-1 is true, Statement-2 is true; Statement-2 is not a correct explanation for Statement-1. Statement-1 is true, Statement-2 is false. Statement-1 is false, Statement-2 is true.

The number of ways of distributing 5 identical balls in into three boxes so that no box is empty (each box being large enough to accommodate all balls), is

If number of ways in which 7 identical balls can be distributed into 4 boxes, so that no box remains empty is 4lamda , the value of lamda is

The total number of ways of distributing n identical balls among k diferent boxes if each box can hold ny number of balls is (A) k^n (B) n^k (C) |__(k+n-1)/(|__(k-1)|__n) (D) |__(k+n-1)\(|__k|__(n-1))

Find the number of ways in which 4 distinct balls can be put into 3 distinct boxes so that no remains empty

If number of ways in which 7 different balls can be distributed into 4 boxes, so that no box remains empty is 48 lamda , the value of lamda is

Find the number of ways in which four distinct balls can be kept into two identical boxes so that no box remains empty.

Number of ways in which 6 distinct objects can be kept into two identical boxes so that no box remains empty is