Find if m is a maximum matching in g in worst case

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Reference no: EM1336316

Let G = (V,E) be a weighted graph and let T be a minimum spanning tree of G. The path in T between any pair of vertices v_1 and v_2 must be a shortest path in G.

True or False?

If an edge e = (u,v) is in a minimum spanning tree of an undirected graph G = (V,e) with nonnegative weight function w, then there exist two vertices x and y in G such that e is on a shortest path from x to y.

True or False?

Given a bipartite graph G = (V,E) and a matching M is a set of E, it is possible to determine if M is a maximum matching in G in worst case O(E+V) time.

True or False?

Reference no: EM1336316

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