Exam 14: Optimization Models

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If Solver fails to find an optimal solution to an integer programming problem,we might be able to find a near optimal solution by increasing the tolerance setting.

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Many of the most successful applications of optimization in the real world have been in the areas of scheduling,blending,logistics and aggregate planning.

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In network models of transportation problems,arcs represent the routes for getting a product from one node to another.

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In a transshipment problem,shipments

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Logistics problems are problems of finding the least expensive way to transport products from their origin to their destination.

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In transportation problems,the three sets of input numbers that are required are capacities,demands and flows.

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Rounding the solution of a linear programming to the nearest integer values provides a(n)

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Many organizations must determine how to schedule employees to provide adequate service.If we assume that an organization faces the same situation each week,this is referred to as

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Which of the following statements is a type of constraint that is often required in blending problems?

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Integer programming (IP)models are optimization models in which all of the variables must be integers.

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Many organizations must determine how to schedule employees to provide adequate service.If we assume that an organization faces the same situation each week,this is referred to as

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The flow balance constraint for each transshipment node,in a minimum cost network flow model,takes the form

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A nonlinear programming problem (NLP)is an optimization problem in which the objective function and/or the constraints are not linear functions of the decision variables.

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In nonlinear models,which of the following statements are correct?

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Aggregate planning models are usually implemented through a rolling planning horizon.

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When we solve a nonlinear programming problem (NLP),it is very possible that Solver will obtain the wrong answer.

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If an LP problem is not correctly formulated,Solver will automatically indicate that it is infeasible when trying to solve it.

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In transportation problems,shipments between supply points or between demand points are possible.

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In a transportation problem,if it costs $4 per item to ship up to 200 items between cities,and $2 per item for each additional item,the proportionality assumption of LP is satisfied.

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In aggregate planning models,the number of workers available influences the possible production levels.

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