The file DirectedGraph.cpp contains the code for defining the vertices of a directed graph. Use this file to write a program which calculates the average ASCII value of all the characters in the graph (sum all the ASCII values of the vertices in the graph, and divide them by the number of vertices in the graph). Put the weights between the vertices to be the differences (in absolute value) between the ASCII code of the starting vertex and the average ASCII value. The direction between two vertices should be determined randomly. If a character is repeated, it should not be included in the graph.

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
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The file DirectedGraph.cpp contains the code for defining the vertices of a directed graph. Use this file to write a program which calculates the average ASCII value of all
the characters in the graph (sum all the ASCII values of the vertices in the graph, and divide them by the number of vertices in the graph). Put the weights between the
vertices to be the differences (in absolute value) between the ASCII code of the starting vertex and the average ASCII value. The direction between two vertices should be
determined randomly. If a character is repeated, it should not be included in the graph.
From the thus obtained directed graph create a minimum spanning tree according to Dijkstra's algorithm that starts from the vertex with the highest ASCII value in the
graph. Print the tree.
The original graph:
S: B(5> 0(5> Ü<55
R: S(5> G4> B(4> 0C4> T(4>
G: S(5>
B: G(?) UC12)
0: G(?) B(12) U<1>
T: S(5> G<7) B(12) OC1>
J: R(4) G?) T(6)
The mininal spanning tree according Dijkstra's algorithn starting at the vertex
vith the highest ASČII value 'Ų':
S:
R: G(4> B(4> T<4>
G: S(5>
B:
0:
T: 0C1>
U: R(4>
Transcribed Image Text:The file DirectedGraph.cpp contains the code for defining the vertices of a directed graph. Use this file to write a program which calculates the average ASCII value of all the characters in the graph (sum all the ASCII values of the vertices in the graph, and divide them by the number of vertices in the graph). Put the weights between the vertices to be the differences (in absolute value) between the ASCII code of the starting vertex and the average ASCII value. The direction between two vertices should be determined randomly. If a character is repeated, it should not be included in the graph. From the thus obtained directed graph create a minimum spanning tree according to Dijkstra's algorithm that starts from the vertex with the highest ASCII value in the graph. Print the tree. The original graph: S: B(5> 0(5> Ü<55 R: S(5> G4> B(4> 0C4> T(4> G: S(5> B: G(?) UC12) 0: G(?) B(12) U<1> T: S(5> G<7) B(12) OC1> J: R(4) G?) T(6) The mininal spanning tree according Dijkstra's algorithn starting at the vertex vith the highest ASČII value 'Ų': S: R: G(4> B(4> T<4> G: S(5> B: 0: T: 0C1> U: R(4>
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