Use linear programming and the graphing approach to find the optimal solution to the following problem. Transportation: An anthropology class is planning to rent buses and vans for a trip to the Field Museum in Chicago. A bus can transport 25 students, requires 2 adult supervisors and costs $550 to rent. A van can transport 10 students, requires 1 adult supervisor and costs $200 to rent. The organizers must plan seating to accommodate at least 150 students. Only 14 parents are available,so the travel plans must allow for at most 16 adult supervisors. How many vehicles of each type should be rented to minimize the rental cost? What is the minimum rental cost for the trip?
Use linear programming and the graphing approach to find the optimal solution to the following problem. Transportation: An anthropology class is planning to rent buses and vans for a trip to the Field Museum in Chicago. A bus can transport 25 students, requires 2 adult supervisors and costs $550 to rent. A van can transport 10 students, requires 1
adult supervisor and costs $200 to rent. The organizers must plan seating to accommodate at least 150 students. Only 14 parents are available,so the travel plans must allow for at most 16 adult supervisors. How many vehicles of each type should be rented to minimize the rental cost? What is the minimum rental cost for the trip?
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