Complete the tables for dynamic programming for the Longest Common Sub-sequence (LCS) Problem on X = CGAT AC and Y = ACGCT AC. Let c(i, j) represent the length of LCS(X;,Y;), where X; the first i...

Extracted text: Complete the tables for dynamic programming for the Longest Common Sub-sequence (LCS) Problem on X = CGAT AC and Y = ACGCT AC. Let c(i, j) represent the length of LCS(X;,Y;), where X; the first i letters of X and Y; = (y1, Y2, . .. , Y;) contains the first j letters of Y. (x1, x2, . .. , xi) contains Fill in the missing values of the entries. A A 1 1 1 1 G 2 2 2 A A In the following, each entry b(i, j) E {†,\,+} represents the direction of recursion for c(i, j). Specifically,b(i, j) =K if x; = Yj; otherwise, b(i, j) =† if c(i – 1, j) > c(i, j– 1); b(i, j) =+- if c(i – 1, j) < c(i,="" j="" –="" 1).="" fill="" in="" the="" missing="" values="" of="" the="" entries.="" b="" a="" g="" a="" c="" c="" what="" is="" the="" lcs="" of="" x="" and="" y?="" ulo="" -="" uloke="" o="" o="" o="" o="" o="" o="" o="" o="" o="" o="" oo="" o="">