For every graph G on n vertices, either G or its complement with respect to Kn must be Eulerian (i.e., contain an Euler circuit). (clarification: The complement G of G = (V, E) with respect to Kn, is the graph G = (V,{{u,v} : {u, v} is not an element of E}),) true O false

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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For every graph G on n vertices, either G or its complement with respect to Kn must be
Eulerian (i.e., contain an Euler circuit). (clarification: The complement G of G = (V,E) with
respect to K, is the graph G = (V, {{u, v} : {u, v} is not an element of E}),)
true
false
Transcribed Image Text:For every graph G on n vertices, either G or its complement with respect to Kn must be Eulerian (i.e., contain an Euler circuit). (clarification: The complement G of G = (V,E) with respect to K, is the graph G = (V, {{u, v} : {u, v} is not an element of E}),) true false
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