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Mathematics, 30.06.2019 02:10 xxleeciexx
Question 8 (20 marks) denote by x(g) the chromatic mumber of a graph g (a) let g be a graph with no 3-cycle. let ei and e2 be two distinct edges of g with a common end-vertex. let h = g - (e1,e2} be the spanning subgraph of g obtained from g by deleting e and e2. prove that x(g)-1x(h) x(g). (b) suppose that g is a graph and v is a cut-vertex of g. prove that there exist subgraphs gi and g2 of g such that g giug2, v(g)n v(g2) = {v} and max{x(gi), x(g2)}. x(g)
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Question 8 (20 marks) denote by x(g) the chromatic mumber of a graph g (a) let g be a graph with no...
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