Question: III. Given a directed graph G = (V,E),where V = {v1, v2, v3, v4, v5, v6}, and E = {(v1, v2), (v1, v3), (v1,

III. Given a directed graph G = (V,E),where V = {v1, v2,

III. Given a directed graph G = (V,E),where V = {v1, v2, v3, v4, v5, v6}, and E = {(v1, v2), (v1, v3), (v1, v4), (v2, v5), (v3, v5), (v4, v6), (v5, v4), (v5, v6)}: 1. give the adjacency matrix for G (7') 2. explain the differences between adjacency matrix and linked-adjacency list (7") 3. provide the topological sequence of G (8') 4. If the directed graph G changes to undirected graph, and the weights of edges are |w12=10, W13=W14-8,w25=12,w35-6,w46-13, w54-7, w56-15, please use Kruskal algorithm to obtain the minimum spinning tree. (8')

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