Question: (a) Formulate a linear programming model for maximizing total profit contribution. (Let Pi= units of product i produced, for i=1, 2 .) Max s.t. Department


(a) Formulate a linear programming model for maximizing total profit contribution. (Let Pi= units of product i produced, for i=1, 2 .) Max s.t. Department A Department B Department C P1,P2,P30 (P1,P2,P3)=(withprofit$ the solution developed in part (b) is to be used, what is the total profit contribution (in dollars) after taking into account the setup costs? otherwise, for i=1,2,3.) What is the objective function of the mixed-integer linear program? Max In addition to the constraints from part (a), what other constraints should be added to the mixed-integer linear program? s.t. units of Product 1 produced units of Product 2 produced units of Product 3 produced P1,P2,P30;y1,y2,y3=0,1 (P1,P2,P3,y1,y2,y3)=()withprofit$
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