Exam 14: Solution concepts for linear programming

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The simplex method only considers adjacent corner points

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Whenever possible,the initialization step of the simplex method chooses the origin to be the initial corner point

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If a problem is infeasible,Solver will show the message "Set Cell values do not converge"

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If a problem has more than one optimal solution then:

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It is possible to have more than one corner point of the feasible region as an optimal solution to a linear programming problem

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If the feasible region in a linear programming problem is unbounded,then the problem is unbounded

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Interior-point algorithms have limited capability for what-if analysis

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In a linear programming problem,when the objective function is parallel to one of the constraints,then:

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There are no feasible solutions to a problem when the constraints are too restrictive

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If some necessary constraints were not included in a linear programming model,it is possible to have no limit on the best objective function value

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If a problem is unbounded then:

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Like the enumeration-of corner-points method,the simplex method evaluates all of the corner points of a problem

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The simplex method includes which of the following components?

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If a linear programming problem does not have an optimal solution then it must be infeasible

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Most linear programming problems have just one optimal solution

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The data given in Solver's sensitivity report are obtained directly from the output of the simplex method

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If a maximization problem has an objective function of 3x1 + 10x2,which of the following corner points is the optimal solution?

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An optimal solution must lie on the boundary of the feasible region

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If a maximization problem has an objective function of 3x1 + 2x2,which of the following corner points is the optimal solution?

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For any linear programming problem,the best corner point must be an optimal solution

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