Linear Programming Answers

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Given constraints: x 0, y 0, 2x + 2y 4, x + y 8Explain the steps for maximizing the objective function P = 3x + 4y.

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Answer:

To maximize the objective function, first graph the system of linear inequalities defined by the constraints to identify the feasible region. Next, determine the vertices (corner points) of this region by finding the intersection points of the boundary lines. Then, evaluate the objective function, P = 3x + 4y, at each of these vertices. Finally, compare the results; the vertex that produces the largest value is the point that maximizes the function.

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Did you include these steps in your answer? Check all of the boxes that apply.

A
Graph the linear inequalities.
B
Find the vertices of the feasible region.
C
Evaluate the objective function at each vertex of the feasible region.
D
Find the point that results in the largest value
4

✔ 10305070

A
✔ 10
B
30
C
50
D
70
5

⇒ 1130

Answer:

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