How many ways are there to place 8 indistinguishable balls into 4 distinguishable bins?
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Answered by
16
Answer:
165
Step-by-step explanation:
How many ways are there to place 8 indistinguishable balls into 4 distinguishable bins?
8 indistinguishable balls => only Number of Balls Matter (which balls does not matter)
4 distinguishable bins => Bins Matter
Number of Ways to place 8 indistinguishable balls into 4 distinguishable bins
= ⁸⁺⁴⁻¹C₈
= ¹¹C₈
= 11!/(8!3!)
= 11*10*9/(3 * 2 * 1)
= 165
165 Ways to place 8 indistinguishable balls into 4 distinguishable bins
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