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    Linear Programming for Revenue Maximization

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    What are the optimal values of x1, x2, and z?
    Consider the following linear programming problem:
    Max Z = $15x + $20y
    Subject to : 8x + 5y 40
    0.4x + y 4
    x, y
    Determine the values for x and y that will maximize revenue. Given this optimal revenue, what is the amount of slack associated with the first constraint?

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    Solution Summary

    This posting provides solution to a linear programming for revenue maximization through optimization