Question: Write pseudocode for an algorithm that solves this problem in O(n) time. Consider the following problem: Input: an array A with n distinct numbers (no

Write pseudocode for an algorithm that solves this problem in O(n) time.

Write pseudocode for an algorithm that solves this problem in O(n) time.

Consider the following problem: Input: an array A with n distinct numbers (no duplicates), and an array B with the same n numbers in a different order. The numbers in A and B can be positive or negative. Output: the goal is find the number whose position in A is most similar to its position in B. Formally, say that a pair (i, j) is related if A[i] = B[j]; we want to find the related pair that minimizes lj i, where lj i| denotes the absolute value. If there multiple pairs that minimize lj i, you only have to return one of them. So for example if A 1, 3, 9, 7, 2, -8,6 and B = 2,6, -8,1,9, 3, 7 then the closest related pair is (2, 4) because A[2] = B[4] = 9 and 12 41 = 2; it is easy to check to for every other related pair (i, j) we have lj il > 3. Write pseudocode for an algorithm that solves this problem in O(n) time. No need for a justification; just pseudocode is enough

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