1. show that every simple finite graph has two vertices of the same degree. 2.prove that the degree of a regular complete tripartite graph kr,s,t with n vertices is given by 2n/3. 3. Draw a picture of the graph weather if it is a simple or not G1=(V1,E1) V1=a,b,c,e} E1={ab,bc,ac,ad,de}
1. show that every simple finite graph has two vertices of the same degree. 2.prove that the degree of a regular complete tripartite graph kr,s,t with n vertices is given by 2n/3. 3. Draw a picture of the graph weather if it is a simple or not G1=(V1,E1) V1=a,b,c,e} E1={ab,bc,ac,ad,de}
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.3: Systems Of Inequalities
Problem 19E
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1. show that every simple finite graph has two vertices of the same degree.
2.prove that the degree of a regular complete tripartite graph kr,s,t with n vertices is given by 2n/3.
3. Draw a picture of the graph weather if it is a simple or not G1=(V1,E1)
V1=a,b,c,e}
E1={ab,bc,ac,ad,de}
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prove that the degree of a regular complete tripartite graph kr,s,t with n vertices is given by 2n/3
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