Computers and Technology
03.01.2023 15:55
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Dijkstra’s algorithm may not terminate if the graph contains negative-weight edges

Dijkstra’s algorithm may not terminate if the graph contains negative-weight edges

a) false. it always terminates after |e| relaxations and |v|+|e| priority queue operations, but may produce incorrect results.
b) true. it may not terminate and if it does after |e| relaxations and |v|+|e| priority queue operations, it may produce incorrect results.
c) true. it can never terminate as the negative-weight edges continuously reduce the shortest path weight even after |e| relaxations and |v|+|e| priority queue operations.
d) false. it can surely terminate as long as the negative-weight edges are not considered for the shortest path weight calculation among those |e| relaxations and |v|+|e| priority queue operations
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shongmadi77
shongmadi77
5,0(72 marks)

The answer is letter A.

Explanation:

False. It always terminates after |E| relaxations and |V|+|E| priority queue operations, but may produce incorrect results. Because the negative edges can reduce the distance, you may find a shorter distance, however since the node will be deleted it won't be uptaded. The nodes will be deleted from the priority queue.

Lalu3677
Lalu3677
4,6(96 marks)

CAN YOU TRANSLATE IT TO ENGLISH PLEASE SO I CAN AWANSER

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