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Question
A company wants to determine how many units of each of two products, A and B, they should produce. The profit on product A is $50 and the profit on product B is $45. Applying linear programming to this problem, which of the following is the objective function if the firm wants to make as much money as possible?
A. Minimize Z = 50 A + 45 B
B. Maximize Z = 50 A + 45 B
C. Maximize Z = A + B
D. Minimize Z = A + B
E. Maximize Z = A/45B + B/50A
Answer
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Related questions
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