Which of the following is applicable to Dijkstra's algorithm, but not to Prim's algorithm? a. All nodes are inserted into a priority queue in order of distance b. Relaxation is done at node p by looking at the distances of neighboring nodes. If a shorter distance is found, the distance and the corresponding path to the node is updated c. The algorithm starts with a source node d. None of the above. Prim's algorithm is exactly the same as Dijkstra's algorithm. e. Nodes are popped from the priority queue with the closest node being popped first f. A node p's distance is computed by adding the weights of edges from the source node to the node p

Computer Networking: A Top-Down Approach (7th Edition)
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Author:James Kurose, Keith Ross
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Which of the following is applicable to Dijkstra's algorithm, but not to Prim's algorithm?
a. All nodes are inserted into a priority queue in order of distance
b. Relaxation is done at nodep by looking at the distances of neighboring nodes. If a
shorter distance is found, the distance and the corresponding path to the node is
updated
c. The algorithm starts with a source node
d. None of the above. Prim's algorithm is exactly the same as Dijkstra's algorithm.
e. Nodes are popped from the priority queue with the closest node being popped first
A node p's distance is computed by adding the weights of edges from the source
node to the node p
Transcribed Image Text:Which of the following is applicable to Dijkstra's algorithm, but not to Prim's algorithm? a. All nodes are inserted into a priority queue in order of distance b. Relaxation is done at nodep by looking at the distances of neighboring nodes. If a shorter distance is found, the distance and the corresponding path to the node is updated c. The algorithm starts with a source node d. None of the above. Prim's algorithm is exactly the same as Dijkstra's algorithm. e. Nodes are popped from the priority queue with the closest node being popped first A node p's distance is computed by adding the weights of edges from the source node to the node p
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