Carlaâ€™s maps: Let A, B, C, D be the number of maps of each type to be produced. The formulation is: Maximize A + B + 2C + 2D Subject to A+2B + 3C + 3D <= 15000 2A + 4B + C + 3D <= 20000 3A + 2B + 5C + 3D <= 20000 A >= 1000 B >= 1000 C >2 1000 D >= 1000 A, B, C, D >= 0 The sensitivity report is: Adjustable Cells Final Reduced Objective Allowable Allowable Cell Nam Value Cost Coefficien Increase Decrease e t $B$3 A 1500 O 1 1 033333333 3 $C$3 B 1000 O 1 033333333 1E+30 3 $D$3 C 1000 O 2 033333333 1E+30 3 $E$3 D 2833333333 0 2 1 0.5 Constraints Final Shadow Constraint Allowable Allowable Cell Nam Value Price R.H. Side Increase Decrease e
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Hello and thank you in advanced for answering this question. My question is, how does one account for the constraints of having to have at least 1000 printers of each kind. I am referring specifically to A <= 1000, B <= 1000, C <= 1000, D<= 1000. I have to do this question by hand with the simplex method. When I do it by hand, "A" gets zero printers because apparently the others make more of a profit, but I need at least 1000 for A. How do I fit in constraints like A <= 1000, B <= 1000, C <= 1000, and D<= 1000 when writing it by hand? When I put the problem in an online simplex method calculator, the restraints are always A >= 0, B >=0... and it doesn't let me change it.
This question was created from MAS632 - Lecture 6 - Sensitivity Practice Solutions.pdf https://www.coursehero.com/file/18238065/MAS632-Lecture-6-Sensitivity-Practice-Solutionspdf/?focusQaId=10545117
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