Question
Please solve without using Konig theorem Let G be a bipartite graph of order n. Prove...
please solve without using Konig theorem
Let G be a bipartite graph of order n. Prove that a(G) = if and only if G has a perfect matching.
Answers
Soluton -> Acconding to Collect hom he data -> let us assume that the equotions ale - Abw twe have to consid ey tollowed Me data as They bi partile graph of ordu n G Can be are - it is tke prove then G hay perdect that the K(a)= n/2 Matching * Now X(a)= n(G2) then al4)= nca)- BCG) = nca)-dca) LcG)= nlGh) a x'ca) = nla)/2
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