Question: Given as input an array of integers A[1], A[2], - - - , A[n] where n >= 2 and not all A[.] values are negative.

Given as input an array of integers A[1], A[2], - - - , A[n] where n >= 2 and not all A[.] values are negative. The maximum subsequence sum MaxSubSum is defined as the sum of all A[k] values where the summation is from a k = i to k = j. Give a divide-and-conquer algorithm to find MaxSubSum. What is the worst-case time-complexity?

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