Show the adjacency matrix for this graph, where vertex i is represented by the i-th row and i-th column. Then show and explain how to find the total number of walks of length 4 in the graph that either start or end at vertex 5 by using the adjacency matrix. A walk is a path which may repeat edges of the graph. Order of edges in a wallk matters, that is 125 is different from 521. Draw this graph above your solution. 2 3 4

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