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Let G be a simple connected graph on 6 vertices and 13 edges. Must G have a Hamiltonian circuit? Explain.
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A graph with 6 vertices and 13 edges guarantees the graph will be \(K_6\)...
Actually no, we'd be missing one edge.
so no
Hold on, missing *two* edges, not one.
confused?
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I'm willing to say yes, but only because I don't see a configuration that isn't Hamiltonian.
based on the 3 principles what would u say?
Our two missing sides: |dw:1430968412531:dw| What three principles?
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