Exam 2: An Introduction to Linear Programming
Exam 1: Introduction53 Questions
Exam 2: An Introduction to Linear Programming56 Questions
Exam 3: Linear Programming: Sensitivity Analysis and Interpretation of Solution44 Questions
Exam 4: Linear Programming Applications in Marketing, finance, and OM52 Questions
Exam 5: Advanced Linear Programming Applications39 Questions
Exam 6: Distribution and Network Models62 Questions
Exam 7: Integer Linear Programming52 Questions
Exam 8: Nonlinear Optimization Models45 Questions
Exam 9: Project Scheduling: Pertcpm60 Questions
Exam 10: Inventory Models60 Questions
Exam 11: Waiting Line Models56 Questions
Exam 12: Simulation53 Questions
Exam 13: Decision Analysis80 Questions
Exam 14: Multicriteria Decisions42 Questions
Exam 15: Time Series Analysis and Forecasting53 Questions
Exam 16: Markov Processes36 Questions
Exam 17: Linear Programming: Simplex Method45 Questions
Exam 18: Simplex-Based Sensitivity Analysis and Duality32 Questions
Exam 19: Solution Procedures for Transportation and Assignment Problems39 Questions
Exam 20: Minimal Spanning Tree19 Questions
Exam 21: Dynamic Programming41 Questions
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In which part(s)of a linear programming formulation would the decision variables be stated?
(Multiple Choice)
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Find the complete optimal solution to this linear programming problem. 

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Does the following linear programming problem exhibit infeasibility,unboundedness,or alternative optimal solutions? Explain. 

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The optimal solution to any linear programming problem is the same as the optimal solution to the standard form of the problem.
(True/False)
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Find the complete optimal solution to this linear programming problem. 

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A constraint that does NOT affect the feasible region of the solution is a
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No matter what value it has,each objective function line is parallel to every other objective function line in a problem.
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Whenever all the constraints in a linear program are expressed as equalities,the linear program is said to be written in
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At a problem's optimal solution,a redundant constraint will have zero slack.
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Solve the following linear program graphically.How many extreme points exist for this problem?

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The Sanders Garden Shop mixes two types of grass seed into a blend.Each type of grass has been rated (per pound)according to its shade tolerance,ability to stand up to traffic,and drought resistance,as shown in the table.Type A seed costs $1 and Type B seed costs $2.
a.If the blend needs to score at least 300 points for shade tolerance,400 points for traffic resistance,and 750 points for drought resistance,how many pounds of each seed should be in the blend?
b.Which targets will be exceeded?
c.How much will the blend cost?

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Consider the following linear program:
a.Write the problem in standard form.
b.What is the feasible region for the problem?
c.Show that regardless of the values of the actual objective function coefficients,the optimal solution will occur at one of two points.Solve for these points and then determine which one maximizes the current objective function.

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Which of the following is a valid objective function for a linear programming problem?
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