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A hiring manager for an engineering firm needs to fill 10 positions. She has narrowed the potential candidates down to a group of 20. among the 10 she will ultimately choose, she wants to be sure she selected the 5 best engineers.
so it is hypergeometric distribution and not binomial because there is a finite number of places to be filled. and a success in the context of the problem would be the hiring manager selected the 5 best engineers out of the group of 20.
calculate the probability that the hiring manager chose all 5 of the best engineers calculate the probability that she chose only 2 of the best engineers calculate the probability that she chose at least 2 of the best engineers
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A hiring manager for an engineering firm needs to fill 10 positions. She has narrowed the potential candidates down to a group of 20. among the 10 she will ultimately choose, she wants to be sure she selected the 5 best engineers.
so it is hypergeometric distribution and not binomial because there is a finite number of places to be filled. and a success in the context of the problem would be the hiring manager selected the 5 best engineers out of the group of 20.
calculate the probability that the hiring manager chose all 5 of the best engineers calculate the probability that she chose only 2 of the best engineers calculate the probability that she chose at least 2 of the best engineers
Still interested in this question? Check out the "Best Topics" block above for a better discussion on this exact question, as well as several more related questions.