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Find the maximum of the object function f, subject to the restraints. (i have writte out the problem in a reply)
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\[f=15x+25y\] Restraints \[3x+4y \ge 60\] \[x+8y \ge 40\] \[11x+28y \le 380\] \[x \ge 0, y \ge0\]
graph the restraints as inequalities and find the "shaded region" so to speak max will be at one of the intersection points of "shaded region"
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