Instance, Algorithms & Analysis has Credits - IT/Computer Science Assignment Help

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Figure 2: A toy example for Problem 6 is given with input and required output. An arrow i j implies that Course i is a PRQ of Course j. The number next to each course is its number of credits. For instance, Algorithms & Analysis has 12 credits and has Further Programming and Advanced Programming Techniques as prerequisites. 
Problem 7 (7 marks - at most 2 pages including the drawing of the tree). The year is 2040, and you are now on a voyage to a newly discovered Earth-like planet, named DST, which is the habitat to many mysterious and previously unknown species. After years of digging and researching, your biologist and palaeontologist colleagues have collected a large number of DNA sequences from all living or dead animals they encountered, and now ask for your help in building an evolutionary tree, which represents the ancestral relationships among all animals. The root of the evolutionary tree is the predicted ancestor of all species. Each node in the tree represents the DNA sequence (or rather, a DNA strand consisting of six bases A, C, G, T, H, J) of one species. The distance between any two strands Su and Su is d(Su,S,) defined as the minimum number of base deletions, insertions, and substitutions required to turn Su into Sc. The tree must satisfy the following two evolution rules (see Fig. 3). 
1. (Rule 1) Each species evolves away from the ancestors: if u is an ancestor of u, then d(Su,S,,) d(Sx,S3,) for every pair of parent and child (x,y) along the path of the tree from u down to u (including u and c). 
2. (Rule 2) Sibling species evolve away from each other: if u and u; are not parent and child and their closest common ancestor is u, then d(S,,,S,,,) a d(Sx,Sy) for every pair of parent and child (x, y) along the paths of the tree from u downto u and from u down to w (including u, tr, and w themselves). 

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