![3. (10 points) Let Al0..10 -1] be a two-dimensional array of non-negative integers. A sequence of entries in A is a monotone cut if the following conditions are satisfied: Each row of A contains exactly one entry in the sequence Successive entries in the sequence are either in the same column or in adjacent columns. Given a monotone cut ơ, the cost of a row AI.0..n-1) is equal to the (X-Y)2, where X (resp. Y) is the sum of the entries in Alj, 0.. -1 that lies strictly to the left (resp. right) of the entry of σ in row ALi,0..n-1). The cost of σ is the sum of the cost of all rows. Design a dynamic programming algorithm to find a monotone cut with the minimum cost. Explain your design and the running time of your algorithm.](https://d2vlcm61l7u1fs.cloudfront.net/media%2F456%2F456d36ad-4588-458e-8986-67ff9007e193%2Fphp0Zl2Fv.png)
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(Solved) : 3 10 Points Let Al010 1 Two Dimensional Array Non Negative Integers Sequence Entries Monot Q27625008 . . . .
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