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Why flows is such an important example of linear There is always a feasible solution for a min cost flow problem. 3. The supplies/demands sum to 0 for a min cost flow problem that is feasible. 4. At least one of the constraints of the min cost flow It can be very useful in solving integer programs. 5.Problem Solving Techniques #7: Cost-Benefit Analysis,Feb 18, 2010· Use a simple tool to help you solve problems from a financial point of view, with an easy to use cost-benefit ratio.

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