Show that the graph is 2-colorable by finding a 2-coloring. If the graph is not 2-colorable, explain why. Blue Red Green Green Blue Green Red Green Green Red] Blue Red Blue Red Green Green Red Green Green) Green Green (Green) Blue Red The graph is not two-colorable because it has a circuit that consists of an odd number of vertices.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Show that the graph is 2-colorable by finding a 2-coloring. If the graph is not 2-colorable, explain why.
Blue
Red
Green)
Green)
Blue
Green
Red
Green
Green
Red
Blue
Red
Blue
Red]
Green
Green
Red
Green)
(Green)
(Green)
Green
(Green)
Blue
Red
The graph is not two-colorable because it has a circuit that consists of an odd number of vertices.
Transcribed Image Text:Show that the graph is 2-colorable by finding a 2-coloring. If the graph is not 2-colorable, explain why. Blue Red Green) Green) Blue Green Red Green Green Red Blue Red Blue Red] Green Green Red Green) (Green) (Green) Green (Green) Blue Red The graph is not two-colorable because it has a circuit that consists of an odd number of vertices.
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