Exam 4: Business Analytics With Nonlinear Programming

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The reduced gradient values in sensitivity analysis for nonlinear programming models are valid only at the point of the optimal solution.

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By definition, any linear equation must be:

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Nonlinear programming models are usually:

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If the objective function or any of the constraints do not follow the proportionality or additivity requirement, then the decision maker may choose to represent business relationships with a:

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Nonlinear programming models are based on the assumptions that the objective function and constraints are nonlinear equations.

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Business situations often have relationships that are often not proportional or additive.

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When an objective function is nonlinear, any local optimum is also a global optimum.

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The additivity assumption may fail under certain conditions such as:

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When constraints are nonlinear, any local optimum is also a global optimum.

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The dual values in sensitivity analysis for nonlinear programming models:

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Which of the following is a good option for the decision maker when formulating and solving complex nonlinear programming models?

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When using nonlinear programming models, there is always a risk that the algorithm will result in a local optimum.

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A modeler may check the "Use Multistart" box under "Options" to allow Solver to avoid the local optimum as much as possible.

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Which of the following is not a part of the nonlinear programming formulation?

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Formulation steps for nonlinear programming models are identical to those of linear programming models.

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Solver's GRG algorithm is best suited for linear programming models.

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Nonlinear programming models have the same structure as the linear programming models. Both models consist of the objective function, a set of constraints, and a set of non-negativity constraints.

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Which of the following dimensions of Big Data offers increased opportunities for optimization models in general and nonlinear programming models in particular?

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In certain situations, a decision maker may decide to ignore the assumptions of nonlinearity when formulating a model in exchange for:

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The proportionality assumption may fail under certain conditions such as:

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