Question: Consider the following linear programming problem: Max Z = $12x + $5y Subject to: 8x + 5y = 40 4x + 3y = 12 X,

Consider the following linear programming problem: Max Z = $12x + $5y Subject to: 8x + 5y = 40 4x + 3y = 12 X, y 2 0 Considering that the values for x and y that will maximize revenue are respectively x = 5 and y = 0, what is the amount of slack/surplus associated with the first constraint (" 8x + 5y s 40 ") - in the optimal point? 5 8 12 None of the above

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