QUESTION 1 Draw two non-isomorphic graphs with degree sequence 3,3,2,1,1,1,1. Explain why your two graphs are non-isomor
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QUESTION 1 Draw two non-isomorphic graphs with degree sequence 3,3,2,1,1,1,1. Explain why your two graphs are non-isomor
QUESTION 1 Draw two non-isomorphic graphs with degree sequence 3,3,2,1,1,1,1. Explain why your two graphs are non-isomorphic. [4] QUESTION 2 A graph is said to be r – regular if every vertex has degree r. (a) Find out whether the complement of a regular graph is regular. (b) Find, up to isomorphism, all 4-regular graphs of order 7. (Instead of trying to find 4-regular graphs on 7 vertices, first find complements of 4-regular graphs on 7 vertices.) [3+6=9] QUESTION 3 (a) Prove that if G = (VI U V2, E) is a bipartite graph, then
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