Problem

Let us say that a graph G = (V, E) is a near-tree if it is connected and has at most n + 8...

Let us say that a graph G = (V, E) is a near-tree if it is connected and has at most n + 8 edges, where n =|V|. Give an algorithm with running time O(n) that takes a near-tree G with costs on its edges, and returns a minimum spanning tree of G. You may assume that all the edge costs are distinct.

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Solutions For Problems in Chapter 4
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