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Suppose that a maximization LP problem has feasible corners of (0,0), (5,0), and (0,5)
Suppose that a maximization LP problem has feasible corners of (0,0), (5,0), and (0,5). How many possible combinations of X and Y will yield the maximum profit if profit is given to be 5X+5Y?
- 2
- 1
- 0
- Infinite
- 5
Expert Solution
Then evaluate the points to determine the maximum profit per points using the objective function Max Profit = 5X + 5Y
@point (0,0)
Max Profit = 5X + 5Y
Max Profit = 5(0) + 5(0)
Max Profit = 0
@point (5,0)
Max Profit = 5X + 5Y
Max Profit = 5(5) + 5(0)
Max Profit = 25
@point (0,5)
Max Profit = 5X + 5Y
Max Profit = 5(0) + 5(5)
Max Profit = 25
After getting the maximum profit per points, we can say that we have 2 possible combinations of X and Y at point (5,0) and (0,5) to maximize profit = 25
please see the attached file.
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