Which theorem gives the relation between the minimum vertex cover and maximum matching?(a) Konig’s Theorem(b) Kirchhoff’s Theorem(c) Kuratowski’s Theorem(d) Kelmans TheoremThis question was posed to me in exam.Asked question is from Bipartite Graphs in division Bipartite Graphs of Data Structures & Algorithms II

Which theorem gives the relation between the minimum vertex cover and

1.	Which theorem gives the relation between the minimum vertex cover and maximum matching?(a) Konig’s Theorem(b) Kirchhoff’s Theorem(c) Kuratowski’s Theorem(d) Kelmans TheoremThis question was posed to me in exam.Asked question is from Bipartite Graphs in division Bipartite Graphs of Data Structures & Algorithms II
Answer» The CORRECT option is (a) Konig’s Theorem Explanation: The Konig’s theorem given the EQUIVALENCE relation between the minimum vertex cover and the maximum matching in graph THEORY. BIPARTITE graph has a SIZE of minimum vertex cover equal to maximum matching.

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