If 7x₁ +4x2 840 is one of the problem constraints in a standard maximization problem in standard form with two decision variables, explain why the maximum value of the objective function exists Choose the correct answer *** OA. The constraint means that the feasible region is empty For any linear programming problem, if the feasible region is empty, then the maximum value of the objective function always exists OB. The constraint means that the feasible region is nonempty For any linear programming problem, if the feasible region is nonempty, the maximum value of the objective function always exists OC. The constraint means that the feasible region is bounded. For any linear programming problem, if the feasible region is bounded, then the maximum value of the objective function always exists OD. The constraint means that the feasible region is unbounded For any linear programming problem, if the feasible region is unbounded, then the maximum value of the objective function always exists.
If 7x₁ +4x2 840 is one of the problem constraints in a standard maximization problem in standard form with two decision variables, explain why the maximum value of the objective function exists Choose the correct answer *** OA. The constraint means that the feasible region is empty For any linear programming problem, if the feasible region is empty, then the maximum value of the objective function always exists OB. The constraint means that the feasible region is nonempty For any linear programming problem, if the feasible region is nonempty, the maximum value of the objective function always exists OC. The constraint means that the feasible region is bounded. For any linear programming problem, if the feasible region is bounded, then the maximum value of the objective function always exists OD. The constraint means that the feasible region is unbounded For any linear programming problem, if the feasible region is unbounded, then the maximum value of the objective function always exists.
College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
Publisher:R. David Gustafson, Jeff Hughes
Chapter6: Linear Systems
Section6.8: Linear Programming
Problem 33E
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