Exam 2: Linear Programming: Model Formulation and Graphical Solution
Exam 1: Management Science121 Questions
Exam 2: Linear Programming: Model Formulation and Graphical Solution122 Questions
Exam 3: Linear Programming: Computer Solution and Sensitivity Analysis95 Questions
Exam 4: Linear Programming: Modeling Examples90 Questions
Exam 5: Integer Programming107 Questions
Exam 6: Transportation, Transshipment, and Assignment Problems98 Questions
Exam 7: Network Flow Models104 Questions
Exam 8: Project Management116 Questions
Exam 9: Multicriteria Decision Making103 Questions
Exam 10: Nonlinear Programming72 Questions
Exam 11: Probability and Statistics152 Questions
Exam 12: Decision Analysis122 Questions
Exam 13: Queuing Analysis123 Questions
Exam 14: Simulation100 Questions
Exam 15: Forecasting133 Questions
Exam 16: Inventory Management157 Questions
Exam 17: the Simplex Solution Method90 Questions
Exam 18: Transportation and Assignment Solution Methods86 Questions
Exam 19: Integer Programming: the Branch and Bound Method63 Questions
Exam 20: Nonlinear Programming: Solution Techniques55 Questions
Exam 21: Game Theory64 Questions
Exam 22: Markov Analysis64 Questions
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The ________ property of linear programming models indicates that the decision variables cannot be restricted to integer values and can take on any fractional value.
(Multiple Choice)
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The first step in solving a graphical linear programming model is to
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The optimal solution to a linear programming model that has been solved using the graphical approach
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The management scientist constructed a linear program to help the alchemist maximize his gold production process. The computer model chugged away for a few minutes and returned an answer of infinite profit., which is what might be expected from a(n) ________ problem.
(Short Answer)
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Consider the following linear programming problem:
MIN Z = 3x1 + 2x2
Subject to: 2x1 + 3x2 ? 12
5x1 + 8x2 ? 37
x1, x2 ? 0
What is minimum cost and the value of x1 and x2 at the optimal solution?
(Short Answer)
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Consider the following linear programming problem:
Max Z = $15x + $20y
Subject to: 8x + 5y ? 40
0.4x + y ? 4
x, y ? 0
Determine the values for x and y that will maximize revenue. Given this optimal revenue, what is the amount of slack associated with the first constraint?
(Short Answer)
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Consider the following linear programming problem:
Max Z = 5x1 + 3x2
Subject to: 6x1 + 2x2 ? 18
15x1 + 20x2 ? 60
x1 , x2 ? 0
Find the optimal profit and the values of x1 and x2 at the optimal solution.
(Short Answer)
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The objective function always consists of either maximizing or minimizing some value.
(True/False)
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A parameter is a numerical value in the objective function and constraints.
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Surplus variables are only associated with minimization problems.
(True/False)
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The ________ property of linear programming models indicates that the rate of change, or slope, of the objective function or a constraint is constant.
(Short Answer)
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The production manager for the Coory soft drink company is considering the production of two kinds of soft drinks: regular (R) and diet (D). Two of her limited resources are production time (8 hours = 480 minutes per day) and syrup (1 of the ingredients), limited to 675 gallons per day. To produce a regular case requires 2 minutes and 5 gallons of syrup, while a diet case needs 4 minutes and 3 gallons of syrup. Profits for regular soft drink are $3.00 per case and profits for diet soft drink are $2.00 per case. What is the objective function?
(Multiple Choice)
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The ________ property of linear programming models indicates that the decision variables cannot be restricted to integer values and can take on any fractional value.
(Short Answer)
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A graphical representation of a linear program is shown below. The shaded area represents the feasible region, and the dashed line in the middle is the slope of the objective function.
If this is a minimization, which extreme point is the optimal solution?

(Short Answer)
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A graphical representation of a linear program is shown below. The shaded area represents the feasible region, and the dashed line in the middle is the slope of the objective function.
If this is a maximization, which extreme point is the optimal solution?

(Short Answer)
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Multiple optimal solutions provide ________ flexibility to the decision maker.
(Multiple Choice)
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The ________ property of linear programming models indicates that the values of all the model parameters are known and are assumed to be constant.
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