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Is this graph bipartite? no, because it doesn't have a subdivision of K 3,3 yes, because it has a cycle of odd length no because not all vertices have even degrees yes, we can make two partitions with this

Is this graph bipartite? no, because it doesn't have a subdivision of K 3,3 yes, because it has a cycle of odd length no because not all vertices have even degrees yes, we can make two partitions with this

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Discrete math
QUESTION 3 Let G=(V,E) |E| = 40. What is |v|? be a forest of seven trees where (A forest is a group of trees) CS Scanned with CamScanner
Transcribed Image Text:QUESTION 3 Let G=(V,E) |E| = 40. What is |v|? be a forest of seven trees where (A forest is a group of trees) CS Scanned with CamScanner
QUESTION 4 Is this graph bipartite? no, because it doesn't have a subdivision of K 3,3 yes, because it has a cycle of odd length no because not all vertices have even degrees yes, we can make two partitions with this Scanned with CamScanner
Transcribed Image Text:QUESTION 4 Is this graph bipartite? no, because it doesn't have a subdivision of K 3,3 yes, because it has a cycle of odd length no because not all vertices have even degrees yes, we can make two partitions with this Scanned with CamScanner
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