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DianaAmaroxoxo894
27.08.2019 •
Mathematics
According the the american hotel and motel association, women are expected to account for half of all business travelers by the year 2002. the ahma found tht 80% offer hair dryers in the bathrooms. consider a sample of 20 hotels. find the probability that more than 9 but less than 17 of the hotels in the sample
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Ответ:
0.71221
Step-by-step explanation:
We know that for binomial distribution :-
Given : p=0.80 ; n=20
Then,![\mu=20(0.8)=16\ \ ;\ \sigma=\sqrt{20(0.8)(0.2)}=1.79](/tpl/images/0201/1627/5b016.png)
Let X be the binomial variable.
z-score :![z=\dfrac{x-\mu}{\sigma}](/tpl/images/0201/1627/8ab38.png)
For x=9
For x=17
Then, the probability that more than 9 but less than 17 of the hotels in the sample is given by :-
Hence, the probability that more than 9 but less than 17 of the hotels in the sample = 0.71221
Ответ: