2. Give an example of a graph with at least four vertices, or prove that none exists, such that: (a) There are no vertices of odd degree. (b) There are no vertices of even degree. (c) There is exactly one vertex of odd degree. (d) There is exactly one vertex of even degree. (e) There are exactly two vertices of odd degree.
2. Give an example of a graph with at least four vertices, or prove that none exists, such that: (a) There are no vertices of odd degree. (b) There are no vertices of even degree. (c) There is exactly one vertex of odd degree. (d) There is exactly one vertex of even degree. (e) There are exactly two vertices of odd degree.
Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter12: Angle Relationships And Transformations
Section12.5: Reflections And Symmetry
Problem 20E
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![2. Give an example of a graph with at least four vertices, or prove that none exists, such that:
(a) There are no vertices of odd degree.
(b) There are no vertices of even degree.
(c) There is exactly one vertex of odd degree.
(d) There is exactly one vertex of even degree.
(e) There are exactly two vertices of odd degree.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F8b42e751-4bc5-48a9-acad-8d560c3c9007%2F63e126e1-fcd0-4996-9371-981fbc074edb%2Fd1arggt_processed.png&w=3840&q=75)
Transcribed Image Text:2. Give an example of a graph with at least four vertices, or prove that none exists, such that:
(a) There are no vertices of odd degree.
(b) There are no vertices of even degree.
(c) There is exactly one vertex of odd degree.
(d) There is exactly one vertex of even degree.
(e) There are exactly two vertices of odd degree.
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