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Question#1 For each of the graphs: graph A, and graph B, answer the following questions: (a) List the vertices in the order they will be visited using pre-order depth-first traversal, starting from vertex B. (Ignore the weights on the graph) (b) List the vertices in the order they will be visited using post-order depth-first traversal, starting from vertex B. (Ignore the weights on the graph) (c) List the vertices in the order they will be visited using breadth-first traversal, starting from vertex B. (Ignore the weights on the graph) (d) Only for graph A, List the vertices in the order they will be visited using Topological order traversal. Draw the resulting topological sorted graph. If topological sorting is not possible give the reason. (e) For graph C, List the vertices in the order they will be visited using Topological order traversal. Draw the resulting topologically sorted graph. If topological sorting is not possible give the reason. Note 1: In the traversals, if at any point there is more than one possible vertex to visit, visit them in alphabetical order. Note 2: In some traversals, some vertices may NOT be visited. Graph A Pre-Order Graph B Graph A Post-Order Graph B Graph A Breadth-first Graph B |Topological Order |(if possible) |Topological Order | (if possible) Graph A Graph C

Question#1 For each of the graphs: graph A, and graph B, answer the following questions: (a) List the vertices in the order they will be visited using pre-order depth-first traversal, starting from vertex B. (Ignore the weights on the graph) (b) List the vertices in the order they will be visited using post-order depth-first traversal, starting from vertex B. (Ignore the weights on the graph) (c) List the vertices in the order they will be visited using breadth-first traversal, starting from vertex B. (Ignore the weights on the graph) (d) Only for graph A, List the vertices in the order they will be visited using Topological order traversal. Draw the resulting topological sorted graph. If topological sorting is not possible give the reason. (e) For graph C, List the vertices in the order they will be visited using Topological order traversal. Draw the resulting topologically sorted graph. If topological sorting is not possible give the reason. Note 1: In the traversals, if at any point there is more than one possible vertex to visit, visit them in alphabetical order. Note 2: In some traversals, some vertices may NOT be visited. Graph A Pre-Order Graph B Graph A Post-Order Graph B Graph A Breadth-first Graph B |Topological Order |(if possible) |Topological Order | (if possible) Graph A Graph C

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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consider alphabetical order if there are more than option

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Question#1 For each of the graphs: graph A, and graph B, answer the following questions: (a) List the vertices in the order they will be visited using pre-order depth-first traversal, starting from vertex B. (Ignore the weights on the graph) (b) List the vertices in the order they will be visited using post-order depth-first traversal, starting from vertex B. (Ignore the weights on the graph) (c) List the vertices in the order they will be visited using breadth-first traversal, starting from vertex B. (Ignore the weights on the graph) (d) Only for graph A, List the vertices in the order they will be visited using Topological order traversal. Draw the resulting topological sorted graph. If topological sorting is not possible give the reason. (e) For graph C, List the vertices in the order they will be visited using Topological order traversal. Draw the resulting topologically sorted graph. If topological sorting is not possible give the reason. Note 1: In the traversals, if at any point there is more than one possible vertex to visit, visit them in alphabetical order. Note 2: In some traversals, some vertices may NOT be visited. Graph A Pre-Order Graph B Graph A Post-Order Graph B Graph A Breadth-first Graph B |Topological Order |(if possible) Topological Order | (if possible) Graph A 1 A Graph C Resulting topological sorted graph for Question ld if any: Resulting topologically sorted graph for Question le if any:
Transcribed Image Text:Question#1 For each of the graphs: graph A, and graph B, answer the following questions: (a) List the vertices in the order they will be visited using pre-order depth-first traversal, starting from vertex B. (Ignore the weights on the graph) (b) List the vertices in the order they will be visited using post-order depth-first traversal, starting from vertex B. (Ignore the weights on the graph) (c) List the vertices in the order they will be visited using breadth-first traversal, starting from vertex B. (Ignore the weights on the graph) (d) Only for graph A, List the vertices in the order they will be visited using Topological order traversal. Draw the resulting topological sorted graph. If topological sorting is not possible give the reason. (e) For graph C, List the vertices in the order they will be visited using Topological order traversal. Draw the resulting topologically sorted graph. If topological sorting is not possible give the reason. Note 1: In the traversals, if at any point there is more than one possible vertex to visit, visit them in alphabetical order. Note 2: In some traversals, some vertices may NOT be visited. Graph A Pre-Order Graph B Graph A Post-Order Graph B Graph A Breadth-first Graph B |Topological Order |(if possible) Topological Order | (if possible) Graph A 1 A Graph C Resulting topological sorted graph for Question ld if any: Resulting topologically sorted graph for Question le if any:
Graph A! 4/ 4 8 3 Н 2 K Graph B: Graph B is the undirected version of Graph A. Graph C: 5 6 2
Transcribed Image Text:Graph A! 4/ 4 8 3 Н 2 K Graph B: Graph B is the undirected version of Graph A. Graph C: 5 6 2
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