This is a binomial density problem with p=.36 (18/50) and q=.64 (32/50).
The probability of at least one boy among the 3 chosen is 1- probability of all girls, that is
1-(.64)3.

Paul M.
12/08/22
Teana H.
asked 12/08/2226) Refer to the demographic information shown to the right that has been collected by an instructor after surveying her class.
The instructor randomly chooses one student to pass out papers, one student to clean the chalkboard, and one student to empty the trash. If a student may do more than one job, then what is the probability that the instructor will choose at least one boy to do the jobs?
Total number of students in the class | 50 | Number of boys | 18 | ||
Number of girls | 32 | ||||
Number of Freshman | 6 | ||||
Number of Sophomores | 16 | ||||
Number of Juniors | 13 | ||||
Number of Seniors | 15 |
There is a _ % probability that the instructor will choose at least one boy to do the jobs.
(Round the final answer to one decimal place as needed. Round all intermediate values to three decimal places as needed.)
This is a binomial density problem with p=.36 (18/50) and q=.64 (32/50).
The probability of at least one boy among the 3 chosen is 1- probability of all girls, that is
1-(.64)3.
Paul M.
12/08/22
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Teana H.
I am confused. What do I need to do? How do I get the correct answer?12/08/22