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A. use the euclidean algorithm to compute the gcds of the following pairs of integers state how many iterations each one takes to compute, and the value of the potential s at each stage. verify that indeed si+1≤2/3si. i. (77,143) ii. (90, 504) ii. (376, 475) iv. (987, 1597)b. try to find pairs of inputs (x, y such that the number of iterations of euclid(x, y) is "large", that is, as close as possible to the upper bound of loga3/2(x+y) that we derived in lecture. can you come up with a hypothesis about what kinds of inputs yield the worst-case running time?

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