![]() Each unit of product 3 requires two hours on machine 1, two hours on machine 2 and two hours on machine 3.Each unit of product 2 requires four hours on machine 1, one hour on machine 2 and three hours on machine 3.Each unit of product 1 requires three hours on machine 1, two hours on machine 2 and one hour on machine 3.Note: Do not program the non-negativity constraint, as this is already assumed by the software.įor additional support, please reference the POM-QM for Windows manual available from the ‘Help’ menu in the POM-QM Windows software.Ī firm uses three machines in the manufacturing of three products: Refer to Appendix IV from the Heizer and Render (2014) textbook. Program the linear programming formulation for the problem below and solve it with the use of POM. From the main menu, select Module and then Linear Programming.Ĥ. Install and launch the POM-QM for Windows software. ![]() Available from: (Accessed 23 April 2015).ģ. (2014) QM for Windows linear programming YouTube. You may also wish to research and review online tutorials regarding the linear programming module and/or view the following resource. ![]() Available from the ‘Help’ menu in the POM-QM Windows software. (2013) POM-QM for Windows manual. Upper Saddle River, NJ: Prentice Hall. Review the linear programming section from the POM manual: Weiss, H.J. Read Appendix IV of the Operations Management (Heizer and Render, 2014) textbook.Ģ. For this part of this project, you will need to use the POM software:ġ. ![]()
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