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For a graph G, define f(G) to be the minimum number of edges to be removed from it to make it bipartite. The client doesn't like graphs with a high value of f, so you have to minimize it.If there 1 Othenuice find doern't ex ict anonh print gronh G uuith the bimum nos

For a graph G, define f(G) to be the minimum number of edges to be removed from it to make it bipartite. The client doesn't like graphs with a high value of f, so you have to minimize it.If there 1 Othenuice find doern't ex ict anonh print gronh G uuith the bimum nos

Computer Networking: A Top-Down Approach (7th Edition)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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Elon Musk is running the graph construction'business. A client has asked for a special graph. A graph is called special if it satisfies the following properties: It has S10' vertices. It is a simple, undirected, connected 3-regular graph. It has exactly k bridge edges, (k given as input). For a graph G, define f(G) to be the minimum number of edges to be removed from it to make it bipartite. The client doesn't like graphs with a high value of f, so you have to minimize it.If there doesn't exist any special graph, print -1. Otherwise, find a special graph G with the minimum possible value of f(G) and also find a subset of its edges of size f(G) whose removal makes it bipartite. In case there are multiple such graphs, you can output any of those.Elon has assigned this task to you, now you have to develop a C++ code that takes bridge edges as input and print all the possible graphs. Sample Test Case: Input Output 11 15 13 23 14 24 15 25 34 56 69 79 89 6 10 7 10 8 10 78 37 15
Transcribed Image Text:Elon Musk is running the graph construction'business. A client has asked for a special graph. A graph is called special if it satisfies the following properties: It has S10' vertices. It is a simple, undirected, connected 3-regular graph. It has exactly k bridge edges, (k given as input). For a graph G, define f(G) to be the minimum number of edges to be removed from it to make it bipartite. The client doesn't like graphs with a high value of f, so you have to minimize it.If there doesn't exist any special graph, print -1. Otherwise, find a special graph G with the minimum possible value of f(G) and also find a subset of its edges of size f(G) whose removal makes it bipartite. In case there are multiple such graphs, you can output any of those.Elon has assigned this task to you, now you have to develop a C++ code that takes bridge edges as input and print all the possible graphs. Sample Test Case: Input Output 11 15 13 23 14 24 15 25 34 56 69 79 89 6 10 7 10 8 10 78 37 15
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