5. Why does a bridge or switch network run the Distributed Spanning Tree Algorithm? You do not need to explain the algorithm itself.
5. Why does a bridge or switch network run the Distributed Spanning Tree Algorithm? You do...
Use Prim's algorithm to construct a minimal spanning tree for the network in the figure below. 39 12 10 10 4 19 3 9 13 1 18 1 15 Α. N 7 10 12 20 2 2 14 7 00 20 What is the total weight of the minimal spanning tree? Is there a unique minimal spanning tree? Yes No Explain.
Use Kruskal' s algorithm to find a minimal spanning tree. What is the total weight of your tree? You do not need to draw the tree, but do list the edges (as an ordered pair) in the order in which they are chosen. This is the same graphs as in problem 13. в з Е 5 D
SPANNING TREE AND GRAPH C++ (use explanation and visualization if needed) and also provide an algorithm Do not need to provide code or a description of the algorithm in that case. Let G be a simple, undirected graph with positive integer edge weights. Suppose we want to find the maximum spanning tree of G. That is, of all spanning trees of G, we want the one with the highest total edge weight. If there are multiple, any one of them...
7. Illustrate Kruskal's algorithm by giving detailed steps to find the minimum spanning tree for the following graph. You must explain the steps. 10 T,
3. In this problem, you will show the execution of the minimum spanning tree algorithms that you studied in class on the following graph: START 10 40 5 20 35 15 6 30 62 12 (a) (5 points) Trace the execution of Prim's algorithm to find the minimum spanning tree for this graph. At each step, you should show the vertex and the edge added to the tree and the resulting values of D after the relaxation operation. Use START...
What is the exact number of messages sent in the spanning tree algorithm? You may want to use additional parameters to characterize the graph
Question 5: Run the Prim algorithm on the following graph: All you need to do (as in class) is copy the vertices and the tree edges only. On the edg es you write a number between 1 and 7, representing the order by which the edge is ad ded into the solution only psudocode
5. Define Minimum Tree minimum spanin Spanning Tree (2 pts), lustrate Kruskal's algorithm to draw the tree for the graph shown below: (8 pts) 8 7 6 1 (19 pts) 6. Given the following keys: 7, 16, 4, 40, 32 Use hash function, h(k)-k mod m and create a hash table of size 11. Use Quadratic Probing method to resolve the collision. Take C1 1, and C2-2
Question 6 Let G be the weighted graph (a) Use Dijkstra's algorithm to find the shortest path from A to F. You can do all the work on a single diagram, but, to show that you have used the algorithm correctly, if an annotation needs updating do not erase itjust put a line through it and write the new annotation above that b) In what order are the vertices added to the tree? (c) Notice that the algorithm does not,...
Question 3 Apply Kruskal's algorithm to find Minimum Spanning Tree for the following graph. (In the final exam, you might be asked about Prim's algorithm or both). Weight of edge(1,2) = 10 Weight of edge(2,4)= 5 Weight of edge(6,4)=10 Weight of edge(1,4) = 20 Weight of edge(2,3) = 3 Weight of edge(6,5)= 3 Weight of edge(1,6) = 2 Weight of edge(3,5) = 15 Weight of edge(4,5)= 11