4. Consider the graph G, shown below, which is simply a copy of K5. 02 S V3 01 24 V5 How many distinct spanning trees does G have? (Hint: Break up your search by the isomorphism type of the tree, as discovered on the previous page. So for example, start by counting the paths of length 5 in G. Then proceed to the next type of tree with 5 vertices. The total number of trees is 125, but please use this answer only to check that your solution is complete)

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
Section: Chapter Questions
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4. Consider the graph G, shown below, which is simply a copy of K5.
02
V3
5
V1
24
V5
How many distinct spanning trees does G have? (Hint: Break up your search by the
isomorphism type of the tree, as discovered on the previous page. So for example,
start by counting the paths of length 5 in G. Then proceed to the next type of tree
with 5 vertices. The total number of trees is 125, but please use this answer only to
check that your solution is complete!)
Transcribed Image Text:4. Consider the graph G, shown below, which is simply a copy of K5. 02 V3 5 V1 24 V5 How many distinct spanning trees does G have? (Hint: Break up your search by the isomorphism type of the tree, as discovered on the previous page. So for example, start by counting the paths of length 5 in G. Then proceed to the next type of tree with 5 vertices. The total number of trees is 125, but please use this answer only to check that your solution is complete!)
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