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nikitadnepr [17]
4 years ago
9

The officers of a high school senior class are planning to rent buses and vans for a class trip. Each bus can transport 6363 ​st

udents, requires 88 ​chaperones, and costs ​$ 1,200 to rent. Each van can transport 77 ​students, requires 1​ chaperone, and costs ​$80 to rent. Since there are 567 students in the senior class that may be eligible to go on the​ trip, the officers must plan to accommodate at least 567 students. Since only 80 parents have volunteered to serve as​ chaperones, the officers must plan to use at most 80 chaperones. How many vehicles of each type should the officers rent in order to minimize the transportation​ costs? What are the minimal transportation​ costs?
Mathematics
1 answer:
KonstantinChe [14]4 years ago
5 0

Answer:

Rent 8 vans, total cost 640 dollars

Step-by-step explanation:

Since a van can accomodate 77 students and 1 chaperone.

To accomodate 567 students vans needed are

567/77 = 7.3

Rounding it off to 8 vans

If the officer places 71 student and 8 chaperones in a van. He can accomodate 65 chaperones and 567 students.

71x8 = 568

But we have only 567 students so in 1 van there will be 70 students and 9 chaperons.

For chaperons

(7x8) + (1x9) = 65

Total cost for transportation will be

8 x 80 = 640 dollars

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