Compute a minimal spanning tree in a network works

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Problem

Kruskal's algorithm to compute a minimal spanning tree in a network works by considering all edges in increasing order of weight. We select edges for a spanning tree, by adding edges to an initially empty set. An edge is selected if together with the previously selected edges it creates no cycle. Prove that the edges chosen by Kruskal's algorithm do form a minimal spanning tree of a connected network.

Reference no: EM131851249

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