Exam 5: What-If Analysis for Linear Programming
Exam 1: Introduction28 Questions
Exam 2: Linear Programming: Basic Concepts83 Questions
Exam 3: Linear Programming: Formulation and Applications58 Questions
Exam 4: The Art of Modeling With Spreadsheets31 Questions
Exam 5: What-If Analysis for Linear Programming63 Questions
Exam 6: Network Optimization Problems48 Questions
Exam 7: Using Binary Integer Programming to Deal With Yes-Or-No Decisions26 Questions
Exam 8: Nonlinear Programming53 Questions
Exam 9: Decision Analysis77 Questions
Exam 10: Cd Supplement - Decision Analysis26 Questions
Exam 11: Forecasting76 Questions
Exam 12: Queueing Models75 Questions
Exam 13: CD Supplement - Additional Queueing Models8 Questions
Exam 14: Computer Simulation: Basic Concepts45 Questions
Exam 15: CD Supplement - the Inverse Transformation Method for Generating Random Observations2 Questions
Exam 16: Computer Simulation With Crystal Ball53 Questions
Exam 17: CD - Solution Concepts for Linear Programming45 Questions
Exam 18: CD - Transportation and Assignment Problems48 Questions
Exam 19: CD - Pertcpm Models for Project Management93 Questions
Exam 20: CD - Goal Programming21 Questions
Exam 21: CD - Inventory Management With Known Demand64 Questions
Exam 22: CD - Inventory Management With Uncertain Demand43 Questions
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When maximizing profit in a linear programming problem,the allowable increase and allowable decrease columns in the sensitivity report make it possible to find the range over which the profitability does not change.
(True/False)
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If the change to a right-hand side is within the allowable range,the value of the shadow price remains valid.
(True/False)
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Figure
-What is the optimal objective function value for this problem?

(Multiple Choice)
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The allowable range for an objective function coefficient assumes that the original estimates for all the other coefficients are completely accurate so that this is the only one whose true value may differ from its original estimate.
(True/False)
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Solver Table can be used to investigate the changes in how many data cells at a time?
(Multiple Choice)
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If the sum of the percentage changes of the right-hand sides does not exceed 100%,then the solution will definitely remain optimal.
(True/False)
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Figure
-What is entered as the row input cell in the Solver Table dialogue box?

(Multiple Choice)
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If the right-hand side of Resource B is increased by 30,and the right-hand side of Resource C is decreased by 10,then:
(Multiple Choice)
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Managerial decisions regarding right-hand sides are often interrelated and so frequently are considered simultaneously.
(True/False)
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When a change in the value of an objective function coefficient remains within the allowable range,the optimal solution will also remain the same.
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Figure
-What is the allowable range of the right-hand-side for Resource A?

(Multiple Choice)
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If a change is made in only one of the objective function coefficients:
(Multiple Choice)
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If the coefficients of Activity 1 and Activity 2 in the objective function are both increased by $10,then:
(Multiple Choice)
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The purpose of a linear programming study is to help guide management's final decision by providing insights.
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If the right-hand side of Resource B changes to 10,then the objective function value:
(Multiple Choice)
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Which parameter is most sensitive to an increase in its value?
(Multiple Choice)
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A shadow price tells how much a decision variable can be increased or decreased without changing the value of the solution.
(True/False)
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Every change in the value of an objective function coefficient will lead to a changed optimal solution.
(True/False)
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If the right-hand side value of a constraint in a two variable linear programming problems is changed,then:
(Multiple Choice)
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The term "allowable range for an objective function coefficient" refers to a constraint's right-hand side quantity.
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