Consider a connected graph with 2n odd vertices, n 2. By
Chapter 7, Problem 36(choose chapter or problem)
Consider a connected graph with 2n odd vertices, n 2. By the theorem on Euler paths, an Euler path does not exist for this graph. a. What is the minimum number of disjoint Euler paths, each traveling some of the arcs of the graph, necessary to travel each arc exactly once? b. Show that the minimum number is sufficient
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