(d) [10 MARKS] Let H be a path graph on 3 vertices. The eigenvalues of the adja- cency matrix of A are -√2, 0 and √2. Use this information to compute the normalised eigenvector centrality of each node in H.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.6: The Algebra Of Matrices
Problem 13E
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(d) [10 MARKS] Let H be a path graph on 3 vertices. The eigenvalues of the adja-
cency matrix of A are -√2, 0 and √2. Use this information to compute the
normalised eigenvector centrality of each node in H.
Transcribed Image Text:(d) [10 MARKS] Let H be a path graph on 3 vertices. The eigenvalues of the adja- cency matrix of A are -√2, 0 and √2. Use this information to compute the normalised eigenvector centrality of each node in H.
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