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Let s and t be two vertices in a undirected graph G + (V, E) having distinct positive edge weights. Let [X, Y] be a partition of V such that s ∈ X and t ∈ Y. Consider the edge e having the minimum weight amongst all those edges that have one vertex in X and one vertex in YThe edge e must definitely belong to:(A) the minimum weighted spanning tree of G(B) the weighted shortest path from s to t(C) each path from s to t(D) the weighted longest path from s to t |
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