ing Kruskal's Algorithm, the last edge to be added in finding the MST
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A: The question is on showing the simplification using karnaugh map.
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A: Code is given below :
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A: The above question is solved in step 2 :- This is graph data structure based question.
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A: Answer:
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A: Check the answer below.
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A: The correct option is Dijkstra Algorithm.
Q: 14 9 10 15 3. 2.
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Q: 110 E 108 21 56 18 46 208 J 29 A 78 16 G 56 96 20 112 40 20 H 62 90 F
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A: Answer MST: 1. edge sequence: (y,x), (x,t), (x,w), (r,s),(t,u),(u,v) 2. edge (s,y) is the edge cut…
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Q: Consider the following edge-weighted graph & with 9 vertices 40 60 90 0 50- 80 130- 110 70 S 150 30…
A: ans is given below
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Q: How to Finding the Augmentation Path with the Biggest Smallest Edge:
A: The question has been answered in step2
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- Correct answer will upvoted else downvoted. You are given a coordinated chart G which can contain circles (edges from a vertex to itself). Multi-edges are missing in G which implies that for every single arranged pair (u,v) exists all things considered one edge from u to v. Vertices are numbered from 1 to n. A way from u to v is a grouping of edges to such an extent that: vertex u is the beginning of the principal edge in the way; vertex v is the finish of the last edge in the way; for all sets of neighboring edges next edge begins at the vertex that the past edge finishes on. We will expect that the unfilled succession of edges is a way from one u to another. For every vertex v output one of four qualities: 0, in case there are no ways from 1 to v; 1, in case there is just a single way from 1 to v; 2, in case there is more than one way from 1 to v and the number of ways is limited; −1, if the number of ways from 1 to v is endless. Input :The first…Please explain it ASAP. I will give you positive response. ThanksAttached is the pseudocode for Boruvka's algorithm. What is a counterexample that shows this algorithm does not work? Draw out the graph of this counterexample and explain why the algorithm would be unable to compute an MST with your example.
- Write a program to find the maximum sum of 7-Item-SubArray-Pair in given 2D-Array.For example, in the following 2D-Array, the maximum sum of 7-Item-SubArray-Pair is highlighted withred selected area, which is the same like this pattern and maximum/largest sum of this selected redarea is 19. Problem Explanation:The naive solution for this problem is to check every possible 7-Item-SubArray-Pair-Pattern in the given2D-Array. Actually there are many pattern of 7-Item-SubArray-Pair in the given 2D-Array.Maximum sum of 7-Item-Pair should be from 3x3 Sub-Array of the given 2D-Array. Total 16 pair of 3x3Sub-Array is following below:Following this algorithm logic, suppose we remove the modified edge like in the image. We use an edge not in T, but this forms a cycle (cannot be MST). How is this algorithm correct?Mark Zuckerberg, the CEO of Facebook, has hired you to lead the Facebook Algorithms Group. He has asked you to use various graph algorithms to analyze the world's largest social network. The Facebook Graph has 2.8 billion vertices, with each vertex being a Facebook user. Two vertices are connected provided those two users are "friends". The first decision you need to make is how you want to model the Facebook graph. Determine whether you should use an adjacency-list representation or an adjacency-matrix representation.
- Correct answer will be upvoted else downvoted. Today we will play a red and white shading game (no, this isn't the Russian Civil War; these are only the shades of the Canadian banner). You are given a n×m matrix of "R", "W", and "." characters. "R" is red, "W" is white and "." is clear. The neighbors of a cell are those that share an edge with it (those that main offer a corner don't count). Your responsibility is to shading the clear cells red or white so every red cell just has white neighbors (and no red ones) and each white cell just has red neighbors (and no white ones). You are not permitted to recolour currently hued cells. Input The primary line contains t (1≤t≤100), the number of experiments. In each experiment, the principal line will contain n (1≤n≤50) and m (1≤m≤50), the tallness and width of the network separately. The following n lines will contain the matrix. Each character of the matrix is either 'R', 'W', or '.'. Output For each experiment,…Follow up again :) https://www.bartleby.com/questions-and-answers/3-4-6.-8/6b78b8f5-63a0-42d4-be51-e6dd04511dde dont really understand the answer: the 4 has no incoming edges as well, so shouldnt be there like outcomings of the algorithm that have the 4 in front? Can you list me all possible outcomings of the topolgic sorting algorithm on the graph?Using the Dijkstra’s Algorithm, determine the shortest path from a to z. Present the solution in a table
- Please figure out time complexity using Big O Notation - O(n!) of the following steps used to create a straightforward algorithm: The straightforward algorithm we are proposing is an exhaustive search. The algorithm should count the number of edges in G, we call that number m. First, we check the delta set of vertex sets that contain only one element to see if they cover all edges in G. (n number of checks for sets δA1, δA2,... δAn). If a set satisfying the conditions is not found, we move to placing δA1 next to one other set, and check the union of the sets to see if there is a combination of two sets that satisfies the question. We repeat with δA2, δA3,... δAn without repeating combinations. For example, when checking δA2, we skip over δA1 since we have checked δA1 δA2 in the previous step. If a satisfactory set is not found, we continue searching with increasing the number of sets being combined. Since the question is asking for a vertex set of V in G so that each edge of G has…Topologically sort the vertices of the digraph below. Your answer should be a sequence (list) of vertices that forms a topological sort. You do not need to justify your answer. You are not required to draw anything in your answer. 10 6 1 2 3 72. Please show the Bellman-Ford Algorithm to find the shortest paths from vertex a to other vertices. Assume the each pass relaxes the edges in the order of ce, df, de, ef, be, bd, ac, and ab. Please use the table below to show every update. (You can use as many rows as you need). 33 20 a 10 50 b a b d e 00