ConsideA graph with 6 vertices and 9 edges is shown. • Vertex v, is connected to vertex v, by edge e,. • Vertex v, is connected to vertex v, by edge e,, to vertex v, by loop e,, and to vertex v, by edge e, and by edge e. • Vertex v, is connected to vertex v, by edge e, and by edge e4, to vertex v by edge eg, and to vertex v, by edge eg • Vertex v, is connected to vertex v, by edge e, and to vertex V6 by edge e,, by edge eg, and by edge eg. • Vertex vs is connected to vertex v, by edge eg. Vertex v. is connected to vertex v by edge e,, by edge eg and by edge eg" Compute the degree of each vertex. V1 V2 V3 V4 V5 V6 Compute the total degree of the graph. Does the number of edges equal one-half the total degree of the graph? Since the graph has edges, the number of edges equal one- --Select--- half the total degree of the graph.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Consider the following graph.
Vs
V3
V6
Compute the degree of each vertex.
V1
V2
V3
V4
V5
V6
Compute the total degree of the graph.
Does the number of edges equal one-half the total degree of the graph?
edges, the number of edges
equal one-
-Select---
Since the graph has
half the total degree of the graph.
Transcribed Image Text:Consider the following graph. Vs V3 V6 Compute the degree of each vertex. V1 V2 V3 V4 V5 V6 Compute the total degree of the graph. Does the number of edges equal one-half the total degree of the graph? edges, the number of edges equal one- -Select--- Since the graph has half the total degree of the graph.
Conside graph with 6 vertices and 9 edges is shown.
Vertex v, is connected to vertex v, by edge e,.
• Vertex v, is connected to vertex v, by edge e,, to vertex v,
by loop e,, and to vertex v, by edge e, and by edge e.
• Vertex
e4, to vertex v4 by edge e-, and to vertex v, by edge e
• Vertex v, is connected to vertex v, by edge e, and to vertex
V3
is connected to vertex v, by edge e, and by edge
V6 by edge e,, by edge eg, and by edge eg.
• Vertex v, is connected to vertex v, by edge eg.
Vertex v is connected to vertex v by edge e,, by edge eg,
and by edge eg:
Compute the degree of each vertex.
V1
V2
V3
V4
V5
V6
Compute the total degree of the graph.
Does the number of edges equal one-half the total degree of the graph?
equal one-
Since the graph has
edges, the number of edges --Select-
half the total degree of the graph.
Transcribed Image Text:Conside graph with 6 vertices and 9 edges is shown. Vertex v, is connected to vertex v, by edge e,. • Vertex v, is connected to vertex v, by edge e,, to vertex v, by loop e,, and to vertex v, by edge e, and by edge e. • Vertex e4, to vertex v4 by edge e-, and to vertex v, by edge e • Vertex v, is connected to vertex v, by edge e, and to vertex V3 is connected to vertex v, by edge e, and by edge V6 by edge e,, by edge eg, and by edge eg. • Vertex v, is connected to vertex v, by edge eg. Vertex v is connected to vertex v by edge e,, by edge eg, and by edge eg: Compute the degree of each vertex. V1 V2 V3 V4 V5 V6 Compute the total degree of the graph. Does the number of edges equal one-half the total degree of the graph? equal one- Since the graph has edges, the number of edges --Select- half the total degree of the graph.
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