SOLUTION: To replace the workers who left the company, a manager must find one qualified individual for each of departments A, B, C, D, and E. She interviewed eight people and concluded the

Algebra ->  Probability-and-statistics -> SOLUTION: To replace the workers who left the company, a manager must find one qualified individual for each of departments A, B, C, D, and E. She interviewed eight people and concluded the       Log On


   



Question 907908: To replace the workers who left the company, a manager must find one qualified individual for each of departments A, B, C, D, and E. She interviewed eight people and concluded the following: Applicant 1 can work in departments A, D and E, Applicant 2 can work in departments A, B, and C, Applicant 3 can work in departments B and E, Applicant 4 can work in department C only, Applicant 5 can work in departments B and D, and Applicant 6 can work in departments B, C and D, Applicant 7 can work in departments C and E, and Applicant 8 can work in any department.
Answer by richwmiller(17219) About Me  (Show Source):
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You gave us a lot information but there is no question.
A, B, C, D, and E. She interviewed eight people and concluded the following: Applicant 1 can work in departments A, D and E,
Applicant 2 can work in departments A, B, and C,
Applicant 3 can work in departments B and E,
Applicant 4 can work in department C only,
Applicant 5 can work in departments B and D, and
Applicant 6 can work in departments B, C and D,
Applicant 7 can work in departments C and E,
and Applicant 8 can work in any department.
One selection is:
Start with the most restrictive

Applicant 4 can work in department C only,
Applicant 7 can work in departments C and E, C is taken so he goes in E
Applicant 3 can work in departments B and E, E is taken so he goes in B
Now we need A and D
Applicant 2 can work in departments A, B, and C,b and C are taken so he goes in A
D is left
#5 can go in D
#8 can go in D
#6 can go in D
#1 can go in D
There are 8 applicants for 5 positions. You can't hire all of them