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December 21, 2014

December 21, 2014

Posted by **Jeff** on Wednesday, January 26, 2011 at 4:30pm.

Did not understand the posted answer before, need it simplified.

- math -
**Reiny**, Wednesday, January 26, 2011 at 5:13pmOne way for your problem could be

DDDDDGGG...GG , with 139 G's, where D stands for "defective" and is .03 and G stands for "good" and G is .97)

the prob of that particular case would be

(.03)^5 (.97)^139

but...

there are many ways to arrange DDDDDGGG...GG

There are 144 elements to arrange, 5 are alike of one kind, and 139 are alike of another.

The number of such ways = 144!/(5!139!)

That is how drwls got his answer of

(0.03)^5*(0.97)^139*144!/(139!*5!)

(I had .16735)

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