Deegan Industries manufactures two types of roll bars for Porsches. Model DRB is botled to the car using existing holes in the car’s frame. Model DRW is a heavier roll bar that must be welded to the car’s frame. Model DRB requires 20 pounds of a special high alloy steel, 40 minutes of manufacturing time, and 60 minutes of assembly time. Model DRW requires 25 pounds of the special high alloy steel, 100 minutes of manufacturing time, and 40 minutes of assembly time.
Deegan’s steel supplier indicated that at most 40,000 pounds of the high alloy steel will be available next quarter. In addition, Deegan estimates that 2000 hours of manufacturing time and 1600 hours of assembly time will be available next quarter. The profit contributions are $200 per unit for model DRB and $280 per unit for model DRW. The linear programming model for the problem is as follows:200DRB + 280 DRWs.t.Steel AvailableManufacturing MinutesAssembly MinutesDRB,DRW > 0A) What are the optimal solution and the total profit contribution?B) Another supplier offered to provide Deegan Industries with an additional 500 pounds of the steel alloy at $2 per pound. Should Deegan purchase the additional pounds of the steel alloy?
ExplainC) Deegan is considering using overtime to increase the available assembly time. What would you advise Deegan do regarding this option? Explain.D) Because of the increased competition, Deegan is considering reducing the price of model DRB nsuch that the new contribution to profit is $175 per unit. How would this change in price affect the optimal solution? Explain.E) If the available manufacturing time is increased by 500 hours, will the dual price for the manufacturing time constraint change? Explain.
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