Question 6. (a) Construct a minimum spanning tree of the graph in Figure 1 using Kruskal algorithm. Whenever you have a choice between several edges, use the alphabetical order. List the edges in the order in which they are introduced in the tree. (Note: I have written the first edge, you need to add the other ones.) (a, d), (b) Construct a minimum spanning tree of the graph in Figure 1 using Prim's algorithm starting at node a. Whenever you have a choice between several nodes, use the alphabetical order. List the edges in the order in which they are introduced in the tree. (Note: I have written the first edge, you need to add the other ones.) (a, d),

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
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Question 6. (a) Construct a minimum spanning tree of the graph in Figure 1 using Kruskal algorithm. Whenever
you have a choice between several edges, use the alphabetical order. List the edges in the order in which they are
introduced in the tree. (Note: I have written the first edge, you need to add the other ones.)
(a, d),
(b) Construct a minimum spanning tree of the graph in Figure 1 using Prim's algorithm starting at node a.
Whenever you have a choice between several nodes, use the alphabetical order. List the edges in the order in which
they are introduced in the tree. (Note: I have written the first edge, you need to add the other ones.)
(a, d),
Transcribed Image Text:Question 6. (a) Construct a minimum spanning tree of the graph in Figure 1 using Kruskal algorithm. Whenever you have a choice between several edges, use the alphabetical order. List the edges in the order in which they are introduced in the tree. (Note: I have written the first edge, you need to add the other ones.) (a, d), (b) Construct a minimum spanning tree of the graph in Figure 1 using Prim's algorithm starting at node a. Whenever you have a choice between several nodes, use the alphabetical order. List the edges in the order in which they are introduced in the tree. (Note: I have written the first edge, you need to add the other ones.) (a, d),
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