Exam 3: Linear Programming: Formulation and Applications

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In the algebraic form of a resource constraint,the coefficient of each decision variable is the resource usage per unit of the corresponding activity.

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A linear programming model contains which of the following components?

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Which of the following are categories of linear programming problems?

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Resource-allocation problems are linear programming problems involving the allocation of limited resources to activities.

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Blending problems are a special type of mixed linear programming problems.

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Once a linear programming problem has been formulated,it is rare to make major adjustments to it.

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It is usually quite simple to obtain estimates of parameters in a linear programming problem.

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A benefit constraint refers to a functional constraint with a \ge sign in a linear programming model.

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Having one requirement for each location is a characteristic common to all transportation problems.

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A transportation problem requires a unit cost for every source-destination combination.

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It is the nature of the application that determines the classification of the resulting linear programming formulation.

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Resource-allocation problems have the following type of constraints:

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When formulating a linear programming problem on a spreadsheet,which of the following is true?

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When formulating a linear programming model on a spreadsheet,the constraints are located (in part)in the output cells.

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A mathematical model will be an exact representation of the real problem.

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When dealing with huge real problems,there is no such thing as the perfectly correct linear programming model for the problem.

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The target cell is a special kind of output cell.

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Fixed-requirement constraints in a linear programming model are functional constraints that use an equal sign.

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A resource constraint refers to any functional constraint with a \ge sign in a linear programming model.

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An assignment problem is a special type of transportation problem

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