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II. Given A. the pseudograph H; B. the simple graph G, and the directed multigraph D Find the following properties of each graph: order of each graph; degree of the vertices of H; in-degree and out-degree of the vertices of D; degree sequence of G_ size of each graph; Is G bipartite graph? Justify your answer. Make the graph G the complement of G), give its order, degree sequence, and size Make an adjacency matrix for H,an incidence matrix for G, and an adjacency list for D. Make the subgraph of G induced by the vertex set {a, b, €, d} Make the graph G-f Determine the vertex connectivity and the edge connectivity of G_ 10. Is G an Eulerian graph? Justify. 11. Is Han Eulerian graph? Justify. Does it have an Eulerian trail? Does D have an Eulerian trail? 13. Is G a Hamiltonian graph? How about H? 14. Does G contain a Hamiltonian path? How about H?

          II. Given A. the pseudograph H;
B. the simple graph G, and
the directed multigraph D
Find the following properties of each graph: order of each graph; degree of the vertices of H; in-degree and out-degree of the vertices of D; degree sequence of G_ size of each graph; Is G bipartite graph? Justify your answer. Make the graph G the complement of G), give its order, degree sequence, and size Make an adjacency matrix for H,an incidence matrix for G, and an adjacency list for D. Make the subgraph of G induced by the vertex set {a, b, €, d} Make the graph G-f Determine the vertex connectivity and the edge connectivity of G_ 10. Is G an Eulerian graph? Justify. 11. Is Han Eulerian graph? Justify. Does it have an Eulerian trail? Does D have an Eulerian trail? 13. Is G a Hamiltonian graph? How about H? 14. Does G contain a Hamiltonian path? How about H?

ii given a the pseudograph h b the simple graph g and the directed multigraph d find the following properties of each graph order of each graph degree of the vertices of h in degree and out 89344

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