Exercise # 2: Modify getShortestPath (graph, from, to) function so that if there is more than one minimum path from source node to destination node, it gives you the one with the minimum number of edges. Example 1: Input Graph: Adjacency list of the following graph. 7 A 6, 2 3 E D 8, 2 F G 4 From: A To: F or B Output [(A, F)] That is, the distance from A to F is 10 both through the following path A→D→F, AD>C→G→F the correct answer is A>D→F [(A, B)] That is, the distance from A to B is 7 both through the following paths A→B, A→D>C→B the correct answer is A->B

C++ Programming: From Problem Analysis to Program Design
8th Edition
ISBN:9781337102087
Author:D. S. Malik
Publisher:D. S. Malik
Chapter17: Linked Lists
Section: Chapter Questions
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Exercise # 2: Modify getShortestPath (graph, from, to) function so that if there is more than
one minimum path from source node to destination node, it gives you the one with the minimum
number of edges.
Example 1:
Input
Graph: Adjacency list of the following graph.
7
А
В
6.
D
8,
2
F
G
4
From: A
To: F or B
Output
[(A, F)]
That is, the distance from A to F is 10 both through the following path
A→D>F,
A→D C>G>F
the correct answer is A>D→F
[(A, B)]
That is, the distance from A to B is 7 both through the following paths
A→B,
A→D→C→B
the correct answer is A→B
Transcribed Image Text:Exercise # 2: Modify getShortestPath (graph, from, to) function so that if there is more than one minimum path from source node to destination node, it gives you the one with the minimum number of edges. Example 1: Input Graph: Adjacency list of the following graph. 7 А В 6. D 8, 2 F G 4 From: A To: F or B Output [(A, F)] That is, the distance from A to F is 10 both through the following path A→D>F, A→D C>G>F the correct answer is A>D→F [(A, B)] That is, the distance from A to B is 7 both through the following paths A→B, A→D→C→B the correct answer is A→B
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