### Edge-Weighted Digraph Description**Vertices and Edges**- The digraph consists of 8 vertices and 13 edges.- Each edge has an associated weight representing the cost or distance between two vertices.**Edge List**| V → W | Weight ||-------|--------|| B → A | 4 || B → C | 35 || B → F | 30 || B → G | 3 || C → D | 50 || C → G | 4 || E → A | 29 || E → B | 36 || E → F | 73 || E → G | 26 || G → H | 55 || H → D | 26 |### Graphical RepresentationThe digraph is visually represented with vertices labeled A through H. Directed edges connect pairs of vertices with weights labeled as follows:- A → B: 4- B → C: 35, B → F: 30, B → G: 3- C → D: 50, C → G: 4- E → A: 29, E → B: 36, E → F: 73, E → G: 26- G → H: 55- H → D: 26### Dijkstra's Algorithm ContextThe purpose is to compute the shortest path from vertex E to every other vertex using Dijkstra's algorithm. The focus is on updating the `distTo[]` array immediately after relaxing vertex C.**Initial `distTo[]` Array (Before relaxing E):**| V | A | B | C | D | E | F | G | H ||---|---|---|---|---|---|---|---|---|| distTo[v] | - | - | - | - | 0 | - | - | - |(Note: `-` indicates undefined or infinite distance, while `0` indicates the starting vertex E.)This array tracks the minimum distances from vertex E to each other vertex. After relaxing C, you should update the array to reflect the new shortest paths. Ensure the output format is a sequence of 8 integers separated by whitespace.

Dijkstra algorithm: This is the single source shortest path algorithm and it is mostly applicable…

v->w weight B->A 4. B->C 35 30 B->F B->G C->D C->G C->H 50 15 29 E->A E->B 36 E->F G->F 73 26 G->H 55 26 H->D Here is a graphical representation of the same edge-weighted digraph: (A)<----4- (B)- -35--->(C)------50---->(D) 30 26 (E)- -73---->(F)<-----26-----(G) -55---->(H) Suppose that you run Dijkstra's algorithm to compute the shortest paths from E to every other vertex. Giv after vertex C is relaxed (not necessarily when the algorithm terminates). the contents of the distTo[] array immediately Here is the distTo[] array before E is relaxed: ABC DEF GH distTo[v] Answer Your answer should be a sequence of 8 integers, separated by whitespace

v->w weight B->A 4. B->C 35 30 B->F B->G C->D C->G C->H 50 15 29 E->A E->B 36 E->F G->F 73 26 G->H 55 26 H->D Here is a graphical representation of the same edge-weighted digraph: (A)<----4- (B)- -35--->(C)------50---->(D) 30 26 (E)- -73---->(F)<-----26-----(G) -55---->(H) Suppose that you run Dijkstra's algorithm to compute the shortest paths from E to every other vertex. Giv after vertex C is relaxed (not necessarily when the algorithm terminates). the contents of the distTo[] array immediately Here is the distTo[] array before E is relaxed: ABC DEF GH distTo[v] Answer Your answer should be a sequence of 8 integers, separated by whitespace

Computer Networking: A Top-Down Approach (7th Edition)

7th Edition

ISBN:9780133594140

Author:James Kurose, Keith Ross

Publisher:James Kurose, Keith Ross

Chapter1: Computer Networks And The Internet

Section: Chapter Questions

Problem R1RQ: What is the difference between a host and an end system? List several different types of end...

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