graph wn grapn ycle Cn-1 by adding an additional vertex vn (in the center of the cycle) and additional edges connecting v₂ to each vertex of Cn-1- Describe the graph W. and prove that W. is Hamiltonian.

Advanced Engineering Mathematics
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Chapter2: Second-order Linear Odes
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A wheel graph W₁, n ≥ 4 is the graph made from the cycle Cn-1 by adding
an additional vertex vn (in the center of the cycle) and additional edges
connecting Vn to each vertex of Cn-1.
Describe the graph Wn and prove that Wn is Hamiltonian.
Transcribed Image Text:A wheel graph W₁, n ≥ 4 is the graph made from the cycle Cn-1 by adding an additional vertex vn (in the center of the cycle) and additional edges connecting Vn to each vertex of Cn-1. Describe the graph Wn and prove that Wn is Hamiltonian.
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