Implement the following algorithm for connectivity of undirected graphs
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Can I please get the c++ code for this as well? Thank you.
- Consider the following edge-weighted digraph with 8 vertices and 13 edges. V->W weight A->E 1 A->B B->C C->F 4 C->D D->G F->E 39 23 F->B 26 F->A 16 G->F G->C 40 34 H->D 95 H->G 17 Here is a graphical representation of the same edge-weighted digraph: (A) -3---->(B) -39-->(D) 16 95 (E)- -23- (F). 40 (G) (H) Suppose that you run the Bellman-Ford algorithm to compute the shortest paths from H to every other vertex. What is the distTo[] array immediately after the end of three passes of the algorithm (pass 1, 2, and 3)? Each pass consists of relaxing the 13 edges in the order given above. Here is the distTo[] array before the beginning of pass 1: v A B CDE F H. distTo(v] Answer Your answer should be a sequence of 8 integers, separated by whitespace,Consider the following edge-weighted digraph with 8 vertices and 13 edges. v->W weight B->A B->C B->F 35 30 B->G C->D 50 C->G C->H 15 29 E->A E->B 36 E->F G->F 73 26 G->H H->D 55 26 Here is a graphical representation of the same edge-weighted digraph: (A)(C). -50---->(D) 36 30 3. 15 26 v| >(H) (E) -73--->(F)<-----26-----(G) -55- Suppose that you run Dijkstra's algorithm to compute the shortest paths from E to every other vertex. Give the contents of the distTo[0 array immediately after vertex C is relaxed (not necessarily when the algorithm terminates). Here is the distTo[] array before E is relaxed: V ABC DEF GH distTo[v] Answer Your answer should be a sequence of 8 integers, separated by whitespace.Given the following set of vertices (V) and a set of edge (E). Draw the directed graph. • V= {a, b, c} and E = {(a, c), (b, a), (b, b), (b, c), (c, a), (c, c)} V= {a, b, c, d} and E = {{a, a), (a, d), (b, a), (b, d), (c, a), (c, c), (c, d), (d, b), (d, c)}
- Q- In order to plot a graph of f(x)=z and g(y)=z in the same graph, with t as a parameter. The function used is plot3(x,y,z) O plot(x,y,z) O surf(x,y,z) O mesh(z) OQ2/B/Plot y1 = sin(x) and y2 = cos(x) with x in [0; 2n] on the same graph. Use a solid line for sin(x) and the symbol + for cos(x), add a title, x label and y label. %3DIncidence Table 1 A 1 -1 0 B 0 0 0 C 0 -1 0 0 D 0 0 1 1 E 0 0 0 0 0 -1 -1 For Items 18-22, refer to the incidence table on the previous page 18. Which of the following statements is/are true?!. connected graph. II. The graph is a strongly The graph is a multigraph. A. I only is true C. Both I and II are true B. II only is true D. Neither I nor II is true 19. Which of the following statements is/are true? 1. EDDBA is a valid walk II. EDBE is a valid walk A. I only is true C. Both I and II are true B. II only is true D. Neither I nor II is true 20. The vertex with the highest degree is A. Vertex A C. Vertex C B. Vertex B D. Vertex D E1 1 -1 E2 E3 E4 0 1 0 -1 E5 0 0 1 -1 E6 0 1 0 0 E7 E8 0 0 0 1 0 18-20
- Given the following vertex set and edge set (assume bidirectional edges): V {1, 2, 3, 4, 5, 6, 7, 8, 9, 10} E ={{1,6}, {1, 7}, {2,7}, {3, 6}, {3, 7}, {4,8}, {4, 9}, {5,9}, {5, 10} Draw the graph with all the above vertices and edges.A graph has the following edge-endpoint function table. Edge Edgepoints {v. v3} e2 {v2 v3} {v3, Va} {va Vs} e4 {v3, Vs} es {v5, Vs) es ez {vs, V7} eg {v, Vs} eg {v2, v;} Based on the preceding table, find the number of edges incident on the designated vertic Number of edges Vertices incident on the vertex V1 V2 V3 VA V5 V6 V7 V8What do I need to do so that the code will properly run and 3D graph in matlab? x=0:.5:13;y=0:.5:15; [x,y]=meshgrid(x,y); z=[168 164 162 161 158 157 157 158 166 168 169 172 173;167 166 164 166 165 165 165 166 165 167 167 168 168;172 165 160 160 157 156 156 155 155 155 156 159 162;162 161 161 160 160 160 159 157 156 155 155 155 153;162 160 158 157 155 155 155 157 159 158 161 160 160;161 161 160 159 158 157 156 155 154 154 153 153 152;161 158 156 155 154 153 152 153 153 155 156 156 158;162 161 160 159 157 156 156 155 155 154 152 151 151;162 160 156 154 153 154 153 153 154 156 156 158 159;161 160 159 157 156 155 155 155 154 153 152 151 151;162 161 159 156 155 153 152 152 152 152 153 155 156;162 161 160 159 157 156 155 155 155 155 155 154 152;164 161 160 157 155 153 152 151 151 151 152 153 154;160 158 156 155 155 155 154 152 151 151 151 151 151;176 173 171 168 163 160 158 155 155 153 152 151 151;162 159 158 156 155 155 154 154 153 153 152 151 151 ]; surf(x,y,z)
- V ={Red, Yellow, Green}, where each node represents a color state of a traffic light system. E = {(Red, Yellow), (Yellow, Green), (Green, Red), (Red, Green), (Red, Yellow)}, where the edges represent transitions from one traffic light state to another.(a) Is it a directed graph or an undirected graph?(b) Which of the transitions (edges) do not make sense in practice? For example, does a yellow light follow a red light in traffic?(c) Modify the set of edges (E) and show the correct traffic light transitions in a corrected graph.Q17. Consider the graph with the following vertices, edges, and weights (weights are stated as the third entry for each edge in E, with the first two entries representing the vertices joined by the edge): V = {a, b, c, d, e, f, g} E = {{a, b, 10}, {a, c, 12}, {a, d, 15}, {a, f, 8}, {b, c, 11}, {b, e, 9}, {b, f, 3}, {c, d, 11}, {c, g, 14}, {d, e, 12}, {d, f, 10}, {f, g, 16}} b CO e g What is the total weight of a minimum spanning tree of the graph?In order to plot a graph of f(x)=z and g(y)=z in the same graph, with t as a parameter. The function used is mesh(z) O subplot(x,y,z) O plot(x,y,z) O plot3(x,y,z) O