Question: Give an algorithm that takes as input an undirected, weighted graph G = (V,E,w), with distinct edge weights w, and a subset of edges of

Give an algorithm that takes as input an undirected, weighted graph G = (V,E,w), with distinct edge weights w, and a subset of edges of S CE, which does not contain a cycle, and returns the spanning tree of G of minimum weight out of all spanning trees containing all edges in S. Prove that your algorithm is correct and give an explicit Big-O bound on its running time as a function of |E| and V]
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