Exam 25: Linear Programming
Exam 1: Introduction to Operations Management74 Questions
Exam 2: Competitiveness70 Questions
Exam 3: Forecasting139 Questions
Exam 4: Product and Service Design78 Questions
Exam 4: RELIABILITY – Static12 Questions
Exam 6: Strategic Capacity Planning for Products and Services85 Questions
Exam 7: Decision Theory– Static114 Questions
Exam 8: Process Selection and Facility Layout132 Questions
Exam 9: Work Design and Measurement129 Questions
Exam 10: learning curve– Static61 Questions
Exam 11: Location Planning and Analysis62 Questions
Exam 12: The Transportation Model– Static20 Questions
Exam 13: Management of Quality97 Questions
Exam 14: Quality Control112 Questions
Exam 15: Acceptance Sampling– Static51 Questions
Exam 16: Aggregate Planning and Master Scheduling74 Questions
Exam 17: MRP and ERP81 Questions
Exam 18: Inventory Management128 Questions
Exam 19: JIT and Lean Operations79 Questions
Exam 20: Maintenance– Static36 Questions
Exam 21: Supply Chain Management87 Questions
Exam 22: Scheduling98 Questions
Exam 23: Project Management113 Questions
Exam 24: Management of Waiting Lines64 Questions
Exam 25: Linear Programming93 Questions
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The linear optimization technique for allocating constrained resources among different products is:
(Multiple Choice)
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The operations manager for the Blue Moon Brewing Co. produces two beers: Lite (L) and Dark (D). Two of his resources are constrained: production time, which is limited to 8 hours (480 minutes) per day; and malt extract (one of his ingredients), of which he can get only 675 gallons each day. To produce a keg of Lite beer requires 2 minutes of time and 5 gallons of malt extract, while each keg of Dark beer needs 4 minutes of time and 3 gallons of malt extract. Profits for Lite beer are $3.00 per keg, and profits for Dark beer are $2.00 per keg.
What are optimal daily profits?
(Multiple Choice)
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The production planner for Fine Coffees, Inc., produces two coffee blends: American (A) and British (B). Two of his resources are constrained: Columbia beans, of which he can get at most 300 pounds (4,800 ounces) per week; and Dominican beans, of which he can get at most 200 pounds (3,200 ounces) per week. Each pound of American blend coffee requires 12 ounces of Colombian beans and 4 ounces of Dominican beans, while a pound of British blend coffee uses 8 ounces of each type of bean. Profits for the American blend are $2.00 per pound, and profits for the British blend are $1.00 per pound. What is the Dominican bean constraint?
(Multiple Choice)
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It has been determined that, with respect to resource X, a one-unit increase in availability of X is within the range of feasibility for X and would lead to a $3.50 increase in the value of the objective function. This $3.50 value would be X's:
(Multiple Choice)
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The operations manager for the Blue Moon Brewing Co. produces two beers: Lite (L) and Dark (D). Two of his resources are constrained: production time, which is limited to 8 hours (480 minutes) per day; and malt extract (one of his ingredients), of which he can get only 675 gallons each day. To produce a keg of Lite beer requires 2 minutes of time and 5 gallons of malt extract, while each keg of Dark beer needs 4 minutes of time and 3 gallons of malt extract. Profits for Lite beer are $3.00 per keg, and profits for Dark beer are $2.00 per keg. What is the time constraint?
(Multiple Choice)
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Nonzero slack or surplus is associated with a binding constraint.
(True/False)
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Coordinates of all corner points are substituted into the objective function when we use the approach called:
(Multiple Choice)
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A local bagel shop produces two products: bagels (B) and croissants (C). Each bagel requires 6 ounces of flour, 1 gram of yeast, and 2 tablespoons of sugar. A croissant requires 3 ounces of flour, 1 gram of yeast, and 4 tablespoons of sugar. The company has 6,600 ounces of flour, 1,400 grams of yeast, and 4,800 tablespoons of sugar available for today's production run. Bagel profits are 20 cents each, and croissant profits are 30 cents each. What is the objective function?
(Multiple Choice)
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A local bagel shop produces two products: bagels (B) and croissants (C). Each bagel requires 6 ounces of flour, 1 gram of yeast, and 2 tablespoons of sugar. A croissant requires 3 ounces of flour, 1 gram of yeast, and 4 tablespoons of sugar. The company has 6,600 ounces of flour, 1,400 grams of yeast, and 4,800 tablespoons of sugar available for today's production run. Bagel profits are 20 cents each, and croissant profits are 30 cents each.
Which of the following is not a feasible production combination?
(Multiple Choice)
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Which objective function has the same slope as this one: $4x + $2y = $20?
(Multiple Choice)
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The logical approach, from beginning to end, for assembling a linear programming model begins with:
(Multiple Choice)
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The term isoprofit line means that all points on the line will yield the same profit.
(True/False)
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