1. Use depth-first search to produce a spanning tree for the given simple graph. Chouse i as the root b C d e g 2 h m n j k
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- I am also struggling with drawing a spanning tree using the breadth-first search when the following graph with vertex A as the root and using alphabetical order.The graph on the left below was the logo of the 9th Quadrennial Internatio Conference in Graph Theory, held in Kalamazoo in 2000. Count its spanning trees.2. Use breadth-first search to produce a spanning tree for the given simple graph. Choose i b as the root. d 00 g h f j k
- help+++++++++++++A school consists of 6 separate buildings, represented by the vertices in the graph. There are paths between some of the buildings as shown. The graph also shows the length in feet of each path. School administrators want to cover some of these paths with roofs so that students will be able to walk between buildings without getting wet when it rains. To minimize cost, they must select paths to be covered such that the total length to be covered is as small as possible. Use Kruskal's algorithm to determine which paths to cover. Also determine the total length of pathways to be covered. OA. Click here to view figure c. OC. Click here to view figure b. A The total length of pathways to be covered is (Type a whole number.) 45 B Find a minimum spanning tree. Choose the correct answer below. 51 34 19 39 25 E 31 29 30 25 F41 (... D 35 O B. Click here to view figure d. O D. Click here to view figure a.
- Construct the ordered rooted tree whose preorder traversal is: a, b, f, c, g, h, i, d, e, j, k, l, - a has four children, - c has three children, - j has two children, - b and e have one child each, all other vertices are leaves. *Show/explain the steps of work... Many thanksConsider the following graph. Give the order that the vertices are visited using Breadth-First Search. please explain.by using python TODO: add an undirected edge between node1 and node2
- Show that every simple finite graph has two vertices of the same degree.Chess is a board game, where the board is made up of 64 squares arranged in an 8-by-8 grid. One of the pieces is a rook, which can move from its current square any number of spaces either vertically or horizontally (but not diagonally) in a single turn. Discuss how you could use graphs to show that a rook can get from its current square to any other square on the board in at most two turns. You’re encouraged to utilize relevant graph definitions, problems, and algorithms where appropriate.Use breadth-first search to produce a spanning tree for the simple graph shown below…