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(Solved): Graph Theory Theorem Let G be a simple graph of order n and let 1,2 ...



Graph Theory

Theorem \( \quad \) Let \( G \) be a simple graph of order \( n \) and let \( \lambda_{1}, \lambda_{2}, \ldots, \lambda_{n} \Let \( G \) and \( H \) be the graphs shown in the next figure. Which of these graphs is closest to being bipartite? Make the???????

Theorem Let be a simple graph of order and let be the eigenvalues of . The bipartivity of is Let and be the graphs shown in the next figure. Which of these graphs is closest to being bipartite? Make the corresponding calculations and argue your answer.


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