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ECO 550 FINAL EXAM

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CLCIK HERE TO DOWNLOAD ECO 550 FINAL EXAM 1. Which of the following could be a linear programming objective function? 2. Which of the following could not be a linear programming problem constraint? 3. Types of integer programming models are _____________. 4. The production manager for Beer etc. produces 2 kinds of beer: light (L) and dark (D). Two resources used to produce beer are malt and wheat. He can obtain at most 4800 oz of malt per week and at most 3200 oz of wheat per week respectively. Each bottle of light beer requires 12 oz of malt and 4 oz of wheat, while a bottle of dark beer uses 8 oz of malt and 8 oz of wheat. Profits for light beer are $2 per bottle, and profits for dark beer are $1 per bottle. If the production …show more content…

to 6 lbs., increasing the amount of this resource by 1 lb. will result in the: 21. In a total integer model, all decision variables have integer solution values. 22. Linear programming is a model consisting of linear relationships representing a firm's decisions given an objective and resource constraints. 23. When using linear programming model to solve the "diet" problem, the objective is generally to maximize profit. 24. In a balanced transportation model where supply equals demand, all constraints are equalities. 25. In a transportation problem, items are allocated from sources to destinations at a minimum cost. 26. Mallory Furniture buys 2 products for resale: big shelves (B) and medium shelves (M). Each big shelf costs $500 and requires 100 cubic feet of storage space, and each medium shelf costs $300 and requires 90 cubic feet of storage space. The company has $75000 to invest in shelves this week, and the warehouse has 18000 cubic feet available for storage. Profit for each big shelf is $300 and for each medium shelf is $150. Which of the following is not a feasible purchase combination? 27. In a mixed integer model, some solution values for decision variables are integer and others can be non-integer. 28. In a 0 - 1 integer model, the solution values of the decision variables are 0 or 1. 29. Determining the production quantities of different products manufactured by a company based on resource constraints is a product mix linear programming

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