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16, (5 11 13 20 (10 (12) 12 3 4 15 10 19 15 14 18 3. 21 17 start node =7 (use this start node for 1- Make this graph as an adjacency matrix or adjacency list and give representation. questions 2 and 5) 2- By using Depth First Search travesal with the starting node write the output 3-Draw the Minimum Spanning Tree with using the Prim's Algorithm of the graph 4- Draw the final Minimum Spanning Tree with Making the execution of Kruskal's Algorithm. 5-Make the Dijkstra's algorithm using the start node. Show the priorities before each dequeue operation in the graph.

16, (5 11 13 20 (10 (12) 12 3 4 15 10 19 15 14 18 3. 21 17 start node =7 (use this start node for 1- Make this graph as an adjacency matrix or adjacency list and give representation. questions 2 and 5) 2- By using Depth First Search travesal with the starting node write the output 3-Draw the Minimum Spanning Tree with using the Prim's Algorithm of the graph 4- Draw the final Minimum Spanning Tree with Making the execution of Kruskal's Algorithm. 5-Make the Dijkstra's algorithm using the start node. Show the priorities before each dequeue operation in the graph.

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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16 (5 11 13 20 (10 (12) 12 3 10 19 15 4 15 14 18 21 17 start node =7 (use this start node for questions 2 and 5) 1- Make this graph as an adjacency matrix or adjacency list and give representation. 2- By using Depth First Search travesal with the starting node write the output 3-Draw the Minimum Spanning Tree with using the Prim's Algorithm of the graph 4- Draw the final Minimum Spanning Tree with Making the execution of Kruskal's Algorithm. 5-Make the Dijkstra's algorithm using the start node. Show the priorities before each dequeue operation in the graph. Priority after dequeueing Vertex 1 2 3 4 5 6 789 10 11 12 2 4 5 7 9. 10 11
Transcribed Image Text:16 (5 11 13 20 (10 (12) 12 3 10 19 15 4 15 14 18 21 17 start node =7 (use this start node for questions 2 and 5) 1- Make this graph as an adjacency matrix or adjacency list and give representation. 2- By using Depth First Search travesal with the starting node write the output 3-Draw the Minimum Spanning Tree with using the Prim's Algorithm of the graph 4- Draw the final Minimum Spanning Tree with Making the execution of Kruskal's Algorithm. 5-Make the Dijkstra's algorithm using the start node. Show the priorities before each dequeue operation in the graph. Priority after dequeueing Vertex 1 2 3 4 5 6 789 10 11 12 2 4 5 7 9. 10 11
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