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In integer linear programming, the decision variables are constrained to take integer values. This provides an additional layer of complexity to the trouble, as being the feasible location results in being more fragmented.
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is linear. You are able to visualize it being a aircraft in three-dimensional space. This is certainly why the ideal Answer need to be with a vertex, or corner, with the possible area. In this instance, the best Resolution is The purpose wherever the purple and blue lines intersect, while you’ll see later.
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g., maximizing profit or reducing Price), plus the constraints that limit the possible answers. It is really important to make clear any ambiguities or uncertainties You could have at this stage, as a clear comprehension of the condition's requirements lays the foundation for accurate dilemma-fixing.