x + y 800.4x + 0.5y 1006x + 4y 7202x + 4y 4006x + 2y 7204x + 4y 400






⇒ 0.40
0.40
⇒ 0.50
0.50
Question text not available



The vertices of the feasible region represented by a system are (0, 100), (0, 80), (80, 60), (80, 0), and (120, 0).What are the minimum and maximum values of the objective function F = 8x + 5y?Minimum: Maximum:
A printing company orders paper from two different suppliers. Supplier X charges $25 per case. Supplier Y charges $20 per case. The company needs to order at least 45 cases per day to meet demand and can order no more than 30 cases from Supplier X. The company needs no more than 2 times as many cases from Supplier Y as from Supplier X. Let x = the number of cases from Supplier X and y = the number of cases from Supplier Y.

x + y

45
x

30
The printing company wants to minimize costs. What is the objective function?
and y = .
30
and occurs when x =
15
Question text not available
103050✔ 70
✔ 10305070
⇒ 1130
1130
⇒ 8
8
The graph shows the feasible region for the system with constraints:y [image 1] 15 x + y [image 2] 25 x + 2y [image 3] 30What are the vertices of the feasible region? Check all of the boxes that apply.

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