Question: Let G be a connected graph that has exactly 4 vertices of odd degree: 01, 02, 0s and v4. Show that there are paths with

Let G be a connected graph that has exactly 4 vertices of odd degree: 01, 02, 0s and v4. Show that there are paths with no repeated edges from vi to ve, and from to 04. such that every edge in G is in exactly one of these paths. Let G be a connected graph that has exactly 4 vertices of odd degree: 01, 02, 0s and v4. Show that there are paths with no repeated edges from vi to ve, and from to 04. such that every edge in G is in exactly one of these paths

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