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SOLVED:8_ (4 points) Recall that )) , m multichoose n, is the number of ways to distribute n unlabelled balls into m labelled boxes (with no restrictions on the number of balls
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STATEMENT-1 :The total number of combinations of n thing by taking some or all is 2^(n). STATEMENT -2 : 5 identical balls can be distributed among 10 identical boxes in only one
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Ten identical balls are distributed in 5 different boxes kept in a row and labeled A, B, C, D and E. The number of ways in which the ball can be distributed
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combinatorics - How many ways can we distribute $r$ identical balls into $n$ distinct boxes with exactly $m$ boxes empty - Mathematics Stack Exchange
How many ways can you distribute N distinguishable balls into P indistinguishable boxes? - Quora
discrete mathematics - distributing distinguishable and indistinguishable balls(r) into bins(s) with some restrictions - Mathematics Stack Exchange