Question: Solve each problem. 1. Consider a map of the contiguous United States. Imagine a graph with 48 vertices in which each 1tierteat represents one of

Solve each problem. 1. Consider a map of the contiguous United States. Imagine a graph with 48 vertices in which each 1tierteat represents one of the contiguous states. Each edge would represent a common border between states. a. Would this graph have an Euler path? h. Explain why or why not. 2. Draw four different graphs, and then for each graph: a. Determine the degree of each vertex. b. Determine the sum of the degrees from all vertices from this same graph. c. Determine the number of edges on this same graph. Graph 1 Graph 2 Graph 3 Graph 4 Draw the graph Degree of each vertex. Sum of all degrees Number of edges d. What conclusion relating the sum of the degrees of the vertices to the number of edges can you draw from this exercise? Explain why this conclusion is true

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