exercise:06895e4d90: Difference between revisions
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Using the technique of [[exercise:230f4c9f94 |Exercise]], show that the number of ways that one can put <math>n</math> different objects into three boxes with <math>a</math> in the first, <math>b</math> in the second, and <math>c</math> in the third is <math>n!/(a!\,b!\,c!)</math>. | |||
the number of ways that one can put <math>n</math> different objects into three boxes with <math>a</math> | |||
in the first, <math>b</math> in the second, and <math>c</math> in the third is <math>n!/(a!\,b!\,c!)</math>. | |||
Latest revision as of 00:04, 13 June 2024
Using the technique of Exercise, show that the number of ways that one can put [math]n[/math] different objects into three boxes with [math]a[/math] in the first, [math]b[/math] in the second, and [math]c[/math] in the third is [math]n!/(a!\,b!\,c!)[/math].