Question: Suppose we have two algorithms A1 and A2 for solving the same problem. Let T_1(n) be the worst case time complexity of Algorithm A1 and

Suppose we have two algorithms A1 and A2 for solving the same problem. Let T_1(n) be the worst case time complexity of Algorithm A1 and T_2(n) be the worst case time complexity of Algorithm A2. We know that T_1(1) = 1 and T_1(n) = 8 middot T_1(n/2) + 100n^2. We also know that T_2(1) = 1 and T_2(n) = 63 middot T_2(n/4) + 200 middot n^2. Use the master method to decide T_1(n). Follow all the steps as illustrated in class (a, b, log_b a, etc). Use the master method to decide T_2(n). Follow all the steps as illustrated in class (a, b, log6 a, etc). For very large values of n, which algorithm is faster? Why

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