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Compatible intervals Given n open intervals (a1, b1), (a2, b2), . . . , (an, bn) on the real line, each representing start and end times of some activity requiring the same resource, the task is to find the largest number of these intervals so that no two of them overlap. Investigate the three greedy algorithms based on a. earlieststartfirst. b. shortest duration first. c. earliestfinishfirst. For each of the three algorithms, either prove that the algorithm always yields an optimal solution or give a counterexample showing this not to be the case.5. Bridge crossing revisited Consider the generalization of the bridge crossing puzzle (Problem 2 in Exercises 1.2) in which we have n > 1 people

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Compatible intervals Given n open intervals (a1, b1), (a2, b2), . . . , (an, bn) on the real line, e...
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