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For each integer k > = 2, give an example of k non-isomorphic regular graphs, all...

For each integer k > = 2, give an example of k non-isomorphic regular graphs, all of the same order and same size.

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Answer #1

firstly, what are non-isomorphic regular graphs?

non-isomorphic -- graphs that do not look alike.

regular -- graph in which each vertex has the same degree ( number of neighbors)

So, here are some of the non-isomorphic regular graphs, try drawing any other graph with same number of vertices and each vertex having the same degree, I'm sure you won't be able to draw a graph that looks different from these graphs.

order each vertex k=2 K23 k²4 Not Nop n=1 Not possibh possible n=2 Noto Nog Nop possiche & of notes na3 A Nop Nop Nop nay NO

let me know if you want non-isomorphic regular graphs with more than 6 vertices as well

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