24. In order for a linear programming problem to have a unique solution, the solution must exist OA) at the intersection of the non-negativity constraints. OB) at the intersection of a non-negativity constraint and a resource constraint. OC) at the intersection of the objective function and a constraint. OD) at the intersection of two or more constraints.

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24. In order for a linear programming problem to have a unique solution, the
solution must exist
A) at the intersection of the non-negativity constraints.
B) at the intersection of a non-negativity constraint and a resource constraint.
C) at the intersection of the objective function and a constraint.
D) at the intersection of two or more constraints.
Transcribed Image Text:24. In order for a linear programming problem to have a unique solution, the solution must exist A) at the intersection of the non-negativity constraints. B) at the intersection of a non-negativity constraint and a resource constraint. C) at the intersection of the objective function and a constraint. D) at the intersection of two or more constraints.
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