Exam 4: Business Analytics With Nonlinear Programming

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A local optimum is a point in the feasible region with a better value than any other feasible point in the small neighborhood around it.

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Solutions of nonlinear programming models with Microsoft Excel will often generate "division by zero" errors. To avoid these errors, the decision maker should:

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C

A global optimum is a point in the feasible region with a better value than any other feasible point in the entire area of feasible solutions.

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Relationships in nonlinear programming models with two decision variables can be represented by straight lines.

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A nonlinear model has at least one nonlinear equation in either the constraint or the objective function.

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Nonlinear relationships in nonlinear programming models can be represented by:

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Which of the following is a step for solving nonlinear programming models?

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Relationships in linear programming models can be represented by:

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In the era of Big Data, advanced software programs such as Solver can be used to navigate large number variables and constraints.

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The final value in the variable cells of the sensitivity report of nonlinear programming models can indicate:

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The availability of more data allows organizations to explore, formulate, and solve previously unsolvable problems.

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Which of the following is a step for formulating nonlinear programming models?

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Solving nonlinear programming models may be more difficult than solving linear programming models because:

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

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Mathematical modeling of real-world business situations involves:

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Which of the following distinguishes the sensitivity reports of nonlinear programming models from the sensitivity reports of regular linear programming models?

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Which of the following must be satisfied in a nonlinear programming model?

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In certain situations, a decision maker may choose nonlinear programming models in exchange for:

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When solving linear or nonlinear programming models, a constraint with a zero slack variable is a binding constraint.

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Nonlinear relationships in nonlinear programming models can be represented by:

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