every vertices are adjacent to each other in complete graph, so for complete graph , chromatic no. is always n and similary in bipartite graph chromatic number is always 2
@@yahyaahmad7378 he is asking for edge chromatic number not the vertex chromatic number. The condition which you have suggested is applied for vertex chromatic number 😊
Today is my exam I have only one doubt now clear thank you so much sir ❤ Fri 14 june 2024 .12:57 AM
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so for even no of vertices(n) complete graph edge chromatic number = n-1 ?
every vertices are adjacent to each other in complete graph, so for complete graph , chromatic no. is always n
and similary in bipartite graph chromatic number is always 2
@@yahyaahmad7378 he is asking for edge chromatic number not the vertex chromatic number. The condition which you have suggested is applied for vertex chromatic number 😊
Can u mk a video for proof of Adding an edge to a graph increases the chromatic number by atmost 1
na
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Na koi formula btaya
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