A company manufactures x units of Product A and y units of Product 8, on two...

  

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A company manufactures x units of Product A and y units of Product 8, on two machines, I and II. It has been determined that the company will realize a profit of $2/unit of Product A and a profit of $4/unit of Product B. To manufacture a unit of Product A requires 6 min on Machine I and 5 min on Machine II. To manufacture a unit of Product 8 requires 9 min on Machine I and 4 min on Machine II. There are 5 hr of machine time available on Machine I and 3 hr of machine time available on Machine II in each work shift. How many unit of each product should be produced in each shift to maximize the company's profit? (C (x, y) = What is the optimal profit? (Round your answer to the nearest whole number) $ A company manufactures x units of Product A and y units of Product 8, on two machines, I and II. It has been determined that the company will realize a profit of $2/unit of Product A and a profit of $4/unit of Product B. To manufacture a unit of Product A requires 6 min on Machine I and 5 min on Machine II. To manufacture a unit of Product 8 requires 9 min on Machine I and 4 min on Machine II. There are 5 hr of machine time available on Machine I and 3 hr of machine time available on Machine II in each work shift. How many unit of each product should be produced in each shift to maximize the company's profit? (C (x, y) = What is the optimal profit? (Round your answer to the nearest whole number) $

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To solve this problem we can use linear programming to find the optimal solution that maximizes the ... View the full answer