Problem Introduction The goal of this experiment is to gain experience in working with Dijkstra's algorithm to find shortest paths in a graph. For this lab assignment, you will be providing an implementation of Dijkstra's algorithm for finding the shortest distances from the source vertex to the rest of the vertices. The graph is represented by adjacency matrix. The inputs of your program are the following: 1. the number of vertices of the graph (V) 2. the source vertex (S) 3. adjacency matrix (G) The output of your program should be the shortest distance from source vertex to all the other vertices printed in a tabular format.

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
Question
Computer Science
In C++
no vectors
include int main
follow all directions
Example output:
Vertex
0
1
2
Distance from source vertex
0
2
1
Transcribed Image Text:Example output: Vertex 0 1 2 Distance from source vertex 0 2 1
Problem Introduction
The goal of this experiment is to gain experience in
working with Dijkstra's algorithm to find shortest
paths in a graph.
For this lab assignment, you will be providing an
implementation of Dijkstra's algorithm for finding
the shortest distances from the source vertex to
the rest of the vertices. The graph is represented by
adjacency matrix.
The inputs of your program are the following:
1. the number of vertices of the graph (V)
2. the source vertex (S)
3. adjacency matrix (G)
The output of your program should be the shortest
distance from source vertex to all the other vertices
printed in a tabular format.
Transcribed Image Text:Problem Introduction The goal of this experiment is to gain experience in working with Dijkstra's algorithm to find shortest paths in a graph. For this lab assignment, you will be providing an implementation of Dijkstra's algorithm for finding the shortest distances from the source vertex to the rest of the vertices. The graph is represented by adjacency matrix. The inputs of your program are the following: 1. the number of vertices of the graph (V) 2. the source vertex (S) 3. adjacency matrix (G) The output of your program should be the shortest distance from source vertex to all the other vertices printed in a tabular format.
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