Question: 2.1 (5 points): Recall the scheduling problem where we have several task with lengths t(i) and deadlines d(i) and we want to order the tasks

2.1 (5 points): Recall the scheduling problem where we have several task with lengths t(i) and deadlines d(i) and we want to order the tasks to minimize lateness where, if task i is completed at time f(i), then lateness is defined as L=maximax(0,f(i)d(i)). Prove that ordering the intervals by their slack time, i.e., d(i)t(i) fails to find an optimal solution
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