8 1 H 14 |1 7 D 4 2 G E 13 8 F Using Dijkstra's algorithm, find the total weight of the shortest path from node G to D. You do not need to give the path itself, only its total weight. To show your work, give the table representing the "upper bound on the distance from G" as well as the list of explored nodes, at every step. Break ties by choosing the node which comes first alphabetically. See the practice problems for an example of the work we are expecting to see. 3.

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Chapter2: Second-order Linear Odes
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Dijkstra's
8
H
14
|1
7
D
4
2
E
13
F
8
Using Dijkstra's algorithm, find the total weight of the shortest path from node G to D. You do not
need to give the path itself, only its total weight. To show your work, give the table representing the
"upper bound on the distance from G" as well as the list of explored nodes, at every step. Break ties
by choosing the node which comes first alphabetically. See the practice problems for an example of
the work we are expecting to see.
3.
Transcribed Image Text:Dijkstra's 8 H 14 |1 7 D 4 2 E 13 F 8 Using Dijkstra's algorithm, find the total weight of the shortest path from node G to D. You do not need to give the path itself, only its total weight. To show your work, give the table representing the "upper bound on the distance from G" as well as the list of explored nodes, at every step. Break ties by choosing the node which comes first alphabetically. See the practice problems for an example of the work we are expecting to see. 3.
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