1) A toy company produces toy cars with and without batteries. The company uses M1, M2...

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1) A toy company produces toy cars with and without batteries. The company uses M1, M2 and M3 machines when producing toy cars. When producing a battery-free toy car, M1 must operate for 2 hours, M2 must operate for 1 hour, and M3 must operate for 1 hour. When producing a battery-powered toy car, machine M1 must work for 1 hour, M2 must work for 2 hours, and M3 must work for 1 hour. The maximum monthly working hours of M1, M2 and M3 are 180, 160 and 100. The company makes a profit of 40 TL from one battery- free toy car and 60 TL from one battery-operated toy car. How many of each toy car should the toy company produce to maximize its daily profit? a) Model the problem in linear programming format. b) Solve the problem with graphical method. c) Solve the problem with primal simplex method. d) Solve the problem with primal simplex method. e) Find dual version of the problem. 1) A toy company produces toy cars with and without batteries. The company uses M1, M2 and M3 machines when producing toy cars. When producing a battery-free toy car, M1 must operate for 2 hours, M2 must operate for 1 hour, and M3 must operate for 1 hour. When producing a battery-powered toy car, machine M1 must work for 1 hour, M2 must work for 2 hours, and M3 must work for 1 hour. The maximum monthly working hours of M1, M2 and M3 are 180, 160 and 100. The company makes a profit of 40 TL from one battery- free toy car and 60 TL from one battery-operated toy car. How many of each toy car should the toy company produce to maximize its daily profit? a) Model the problem in linear programming format. b) Solve the problem with graphical method. c) Solve the problem with primal simplex method. d) Solve the problem with primal simplex method. e) Find dual version of the problem.

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Lets first construct the linear programming model for the problem described We are given two types of toy cars batteryfree and batteryoperated Each ty... View the full answer