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for this question proof only used the Greedy Algorithms (scheduling classes) Suppose that we have a set of m > 1 points, x1 1, the
for this question proof only used the Greedy Algorithms (scheduling classes)
Suppose that we have a set of m > 1 points, x1 1, the total number of points covered by the intervals G1, ... , Gn must be greater than or equal to the total number of points covered by the intervals 01, ... , On. Use this to help you to contradict the assumption that qStep by Step Solution
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