Question: Problem 4 (12 points) Consider an array of positive integers. We wish to find the longest contiguous (no-skipping) sequence of numbers whose sum modulo 10

 Problem 4 (12 points) Consider an array of positive integers. We

Problem 4 (12 points) Consider an array of positive integers. We wish to find the longest contiguous (no-skipping) sequence of numbers whose sum modulo 10 is 0, which we will denote as LCSO. For example, LCSO([12,24,65,43,18,19]) = 4 since the sum of the four numbers 24+65+43+18=150 is 0 mod 10. [a] Write a function that uses brute-force to compute LCSO in worst-case w(n?), i.e. worse than quadratic time. [b] Write a function that uses dynamic programming to compute LCSO in worst-case O(n?), i.e. quadratic time. [c] Extra Credit: Write a function that computes LCSO in worst-case o(n?), i.e. better than quadratic time

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