distances and shortest paths. Consider the following weighted graph, where the weights measure the length of each arc. 1 8 9 B E H 1 9 9 F 1 2 8 4 1 D G 5 J 1. Apply Dijkstra's algorithm to find the shortest distance from A to Z. ludes all arce (YY) that satisfy the condition D(Y)-DX)+dXY), where
distances and shortest paths. Consider the following weighted graph, where the weights measure the length of each arc. 1 8 9 B E H 1 9 9 F 1 2 8 4 1 D G 5 J 1. Apply Dijkstra's algorithm to find the shortest distance from A to Z. ludes all arce (YY) that satisfy the condition D(Y)-DX)+dXY), where
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![• Shortest distances and shortest paths. Consider the following weighted graph, where the weights
measure the length of each arc.
4
8
9
B
E
H
1
9
C
5
1
1
2
D
3
G
5
1. Apply Dijkstra's algorithm to find the shortest distance from A to Z.
2. Draw a subgraph of G that includes all arcs (X,Y) that satisfy the condition D(Y)-D(X)+d(XY), where
D(X) is the shortest distance from A to X and d(X,Y) is the length of arc (X,Y).
3. Find a shortest path from A to Z.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fd5655175-49d2-4db6-a7fd-785d70a02cda%2F9ae1afb2-cafc-40ff-b73a-c54e80f589a2%2Fz5n8rm8_processed.jpeg&w=3840&q=75)
Transcribed Image Text:• Shortest distances and shortest paths. Consider the following weighted graph, where the weights
measure the length of each arc.
4
8
9
B
E
H
1
9
C
5
1
1
2
D
3
G
5
1. Apply Dijkstra's algorithm to find the shortest distance from A to Z.
2. Draw a subgraph of G that includes all arcs (X,Y) that satisfy the condition D(Y)-D(X)+d(XY), where
D(X) is the shortest distance from A to X and d(X,Y) is the length of arc (X,Y).
3. Find a shortest path from A to Z.
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