1. By: Sara Greelman and Cindy Vo
Linear Programming
By: Sara Greelman and Cindy Vo

2. Problem
The high school senior class are going to rent busses and vans for a class trip.
Each bus transports 40 students and 3 chaperones and costs $1200 each.
Each van can transport 8 students and 1 chaperone for $100.
They must plan for at least 400 students and at most 36 chaperones.

3. Variables Constraints X= Busses Y= Vans X ≥ 0 Y ≥ 0 40x+8y≥ 400

4. Objective
$=1200x+100y We are trying to find the minimal transportation costs

5. Graph

6. Solution (10,0) $=1200(10)+100(0) or $12000 (12,0)
(7,15)
$=1200(7)+100(15) or $9900

7. Summary
We plugged in the points from our graph into the objective function.
The points created a triangle or our feasible region.
They should rent 7 busses and 15 vans for $9900. 