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Q1 (12 points) In the following table, there are 12 entries in the form nij, where i = 1, 2, 3 and j 1,2,3,4. Each of these entries denotes the largest integer n such that f(n) milliseconds = does not exceed t, where f(n) is the function corresponding to the row of the entry and t is the time corresponding to the column of the entry. For example, for entry n32, we have f(n) = 2^n and t = 1 minute. Hence n32 should be the largest integer n such that 2^n milliseconds is no more than 1 minute. On the answer sheet, enter the values for nij, i = 1, 2, 3, j = 1, 2, 3, 4. Q1. Solution: Aim: Each entry denotes the largest integer n such that f(n) milliseconds do not exceed t. FIRST ROW........................................... i) Solving n11 :   Here , f(n) = 100n + 200 And t = 1 second. so,    where n is an integer   : [t = 1second = 1000ms]  Ans:  ii) Solving n12 Here , f(n) = 100n + 200 And t = 1minute = 60sec = 60000ms Ans :  iii) Solving n13 Here , ...