Exam 19: Solution Procedures for Transportation and Assignment Problems

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The transportation simplex method is limited to minimization problems.

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The stepping-stone method requires that one or more artificially occupied cells with a flow of zero be created in the transportation tableau when the number of occupied cells is fewer than

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The net evaluation index for occupied cells in the transportation simplex method is 0.

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Using the transportation simplex method, the optimal solution to the transportation problem has been found when

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When an assignment problem involves an unacceptable assignment, a dummy agent or task must be introduced.

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The optimal solution is found in an assignment matrix when the minimum number of straight lines needed to cover all the zeros equals

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The MODI method is used to

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To use the Hungarian method, a profit-maximization assignment problem requires

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The transportation simplex method can be used to solve the assignment problem.

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A dummy origin in a transportation problem is used when supply exceeds demand.

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To use the transportation simplex method, a transportation problem that is unbalanced requires the use of

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An example of a heuristic is the

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The per-unit change in the objective function associated with assigning flow to an unused arc in the transportation simplex method is called the

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For an assignment problem with 3 agents and 4 tasks, the assignment matrix will have 3 rows and 4 columns.

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Identifying the outgoing arc in Phase II of the transportation simplex method is performed using the

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To handle unacceptable routes in a transportation problem where cost is to be minimized, infeasible arcs must be assigned negative cost values.

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A solution to a transportation problem that has less than m + n - 1 cells with positive allocations in the transportation tableau is

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The transportation simplex method is more efficient than general-purpose linear programming for solving large-sized transportation problems.

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If a transportation problem has four origins and five destinations, one of the destinations will not be fully supplied.

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Using the Hungarian method, the optimal solution to an assignment problem is found when the minimum number of lines required to cover the zero cells in the reduced matrix equals the number of agents.

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