Give a simple example of a connected graph such that the set of edges {(u, v): there exists a cut (S, V-S) such that (u, v) is a light edge crossing (S, V-S)} does not form a minimum spanning tree. | Numerade
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SOLVED: a graph has six vertices and nine edges. the graph hasno loops or multiple edges. Which one of the statements belowapplies to this description!?A the graph is a treeB the graph is not a treeC may or may not be a tree
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How many edges must be removed from a connected graph with n vertices and m edges to produce a spanning tree?
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a explain how graphs can be used to model electronic mail messages in a network should the edges be directed or undirected should multiple edges be allowed should loops be allowed b describe a graph 2
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Show that a simple graph G with n vertices is connected if it has more than (n-1)(n-2) / 2 edges. | Numerade
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