If the dual price for the right-hand side of a $\le$ constraint is zero, there is no upper limit on its range of feasibility.

Name: If the dual price for the right-hand side of a $\le$ constraint is zero, there is no upper limit on its range of feasibility.
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If the dual price for the right-hand side of a ≤ constraint is zero, it means that the constraint is not binding. This means that there is no upper limit on the range of feasibility for the right-hand side of the constraint.

If the Dual Price for the Right-Hand Side of A \le