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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.A. `(16!)/(4!5!7!)`B. 4!5!7!C. `(16!)/(3!5!8!)`D. none of these |
Answer» Suppose A gets x things, then B gets x+1 and C gets x+3 things. `:.x+x+1+x+3=16implies4`. Thus, we have to distribute 16 things to A, B and C in such a way that A gets 4 things, B gets 5 things and C gets 7 things. Required number of ways `=""^(16)C_(4)xx""^(12)C_(5)xx""^(7)C_(7)=(16!)/(4!5!7!)` |
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