Exam 6: Transportation, Assignment, and Transshipment Problems
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Exam 3: Linear Programming: Basic Concepts and Graphical Solutions59 Questions
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Exam 5: Linear Programming: Sensitivity Analysis, Duality, and Specialized Models55 Questions
Exam 6: Transportation, Assignment, and Transshipment Problems53 Questions
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The number of possible assignments in an assignment problem with 6 jobs and 6 workers to assign them to would be
(Multiple Choice)
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In the transportation problem model for production planning discussed in your text, if there are 3 periods and 4 methods of manufacturing in each period, how many rows will be needed?
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In a transportation problem, if the total supply is equal to total demand, all constraints in its formulation can be written as equality constraints.
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In a transportation problem with 5 supply points, 3 demand points, and total supply less than total demand, the number of decision variables will be
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In an assignment problem, suppose we have 5 projects and a potential list of 6 managers who could be the project manager for any one of the projects. The problem can be formulated by adding a thus converting it to a standard assignment problem.
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Phil Chandler Insurance Agency has 4 potential clients to allocate among 5 salesmen. The expected sales for each salesman-client allocation is given in the following table. Using the assignment model, find the best assignment of salesman to client.


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A transshipment problem has 3 origins, 2 intermediate points, and 4 destinations. The number of constraints in the linear programming formulation crafted from the principles discussed in the text will be
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In a transportation problem with total demand equal to 900 and total supply equal to 1200 , the cost associated with all dummy cells will be
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Data on cost, demand, and supply for a balanced (total supply equals total demand) transportation problem is given in the table below. In the linear programming formulation of this transportation problem with denoting the amount shipped from supply point ( 1 or 2 ) to demand point or 3 ), the correct objective function is

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An assignment problem with 6 projects and 7 potential managers who can handle each of the projects, though with differing efficiency, can be solved by adding a dummy project.
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In the linear programming formulation of the transshipment problem, there are a set of constraints that require the total shipment to each intermediate point be the total shipment out of each intermediate point.
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Scheduling production in different time periods of a planning horizon can be formulated as a transportation problem.
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Transportation problem formulation can be used to help make location decisions when the total transportation cost is significant.
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