Not complete Marked out of 10.00 P Flag question The following image shows a graph with 6 vertices (nodes) labelled from 1 to 6 and edges connecting some of the vertices. 4 3 5 2 6 1 The adjacency matrix of a graph is the matrix A = (Aij) with Ajj = 1 if there is an edge connecting the vertices i and j and Aij 00 = 0 otherwise. Set up the adjacency matrix of the above graph and assign it to the variable adjacency_matrix. Represent the matrix as a list of lists such that adjacency_matrix [i-1] [j-1] corresponds to Aij. Time left 1:5 Thereafter, define a function num_vertex_connections that takes an adjacency matrix (in the same format) and returns a list of the degrees of the vertices. The degree of a vertex is the number of other vertices that it is connected to. Use the function num_vertex_connections to determine the degrees of all vertices of the above graph and store the result in the variable degrees.
Not complete Marked out of 10.00 P Flag question The following image shows a graph with 6 vertices (nodes) labelled from 1 to 6 and edges connecting some of the vertices. 4 3 5 2 6 1 The adjacency matrix of a graph is the matrix A = (Aij) with Ajj = 1 if there is an edge connecting the vertices i and j and Aij 00 = 0 otherwise. Set up the adjacency matrix of the above graph and assign it to the variable adjacency_matrix. Represent the matrix as a list of lists such that adjacency_matrix [i-1] [j-1] corresponds to Aij. Time left 1:5 Thereafter, define a function num_vertex_connections that takes an adjacency matrix (in the same format) and returns a list of the degrees of the vertices. The degree of a vertex is the number of other vertices that it is connected to. Use the function num_vertex_connections to determine the degrees of all vertices of the above graph and store the result in the variable degrees.
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
Problem 1PE
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Hi I need help with this question with python please.
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The following image shows a graph with 6 vertices (nodes) labelled from 1 to 6 and edges connecting some of the vertices.
4
3
5
2
6
1
The adjacency matrix of a graph is the matrix A = (Aij) with Ajj = 1 if there is an edge connecting the vertices i and j and Aij
00
=
0 otherwise.
Set up the adjacency matrix of the above graph and assign it to the variable adjacency_matrix. Represent the matrix as a list of lists such that
adjacency_matrix [i-1] [j-1] corresponds to Aij.
Time left 1:5
Thereafter, define a function num_vertex_connections that takes an adjacency matrix (in the same format) and returns a list of the degrees of the vertices. The
degree of a vertex is the number of other vertices that it is connected to. Use the function num_vertex_connections to determine the degrees of all vertices of the
above graph and store the result in the variable degrees.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F033c0d82-90fb-4c58-9b03-1325bfffdb8d%2F80fbd45b-d923-40e2-b6a3-23541997a5ca%2F61t8k4_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Not complete
Marked out of
10.00
P Flag question
The following image shows a graph with 6 vertices (nodes) labelled from 1 to 6 and edges connecting some of the vertices.
4
3
5
2
6
1
The adjacency matrix of a graph is the matrix A = (Aij) with Ajj = 1 if there is an edge connecting the vertices i and j and Aij
00
=
0 otherwise.
Set up the adjacency matrix of the above graph and assign it to the variable adjacency_matrix. Represent the matrix as a list of lists such that
adjacency_matrix [i-1] [j-1] corresponds to Aij.
Time left 1:5
Thereafter, define a function num_vertex_connections that takes an adjacency matrix (in the same format) and returns a list of the degrees of the vertices. The
degree of a vertex is the number of other vertices that it is connected to. Use the function num_vertex_connections to determine the degrees of all vertices of the
above graph and store the result in the variable degrees.
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