![Exercise 4: Maximising sublist (25%) Given a list L = [x, , xn] of n non-negative integers, we are interested in sublists SofL that satisfy for alli e 12,... , n],xi E S implies xi-1 S. In other words, two items that are adjacent in the list cannot both be picked in the sublist S For simplicity, we suppose that the input list L does not contain repeated values, ie. Vi,J E (1, , n}, іヂJMヂ Question 4.1 (20%) Write a divide-and-conquer program that outputs a sublist S that maximises ES, the sum of its elements. For instance, it In J: L- [1. e, 5. 3, 2. 7, 9. 15, 6, 4, 13] then a sublist with maximum sum is](https://media.cheggcdn.com/media%2F1f6%2F1f6693ab-31d0-46ba-abb8-ed788be6d82a%2FphpnTUtcv.png)
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(Solved) : Given List L X1 Xn L X1 Xn Nn Non Negative Integers Interested Sublists Ss Ll Satisfy 1 N Q30937978 . . . .
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