Question: In order for a linear programming problem to have multiple solutions, the solution must exist A. At the intersection of the non-negativity constraint B. on

In order for a linear programming problem to have multiple solutions, the solution must exist A. At the intersection of the non-negativity constraint B. on a non-redundant constraint parallel to the objective function C. At the intersection of the objective function and a constraint D. At the intersection of three or more constraint E. none of the above

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