Question: Given directed graph V = {v0, v1, v2, v3, v4, v5, v6}, there are the following 12 edges, with edge costs listed as the third

Given directed graph V = {v0, v1, v2, v3, v4, v5, v6}, there are the following 12 edges, with edge costs listed as the third item in the triplet: E = {(v0, v2, 4), (v1, v0, 2), (v1, v3, 3), (v3, v0, 1), (v3, v2, 2), (v3, v5, 8), (v3, v6, 4), (v4, v1, 10), (v4, v3, 2), (v4, v6, 7), (v5, v2, 2), (v6, v5, 1)}.

Which graph traversal yields v4 v6 v5 v2 v3 v0 v1?

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