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Negative edge weights: Bellman-Ford algorithm Video Lecture | Algorithms - Computer Science Engineering (CSE)
FAQs on Negative edge weights: Bellman-Ford algorithm Video Lecture - Algorithms - Computer Science Engineering (CSE)
| 1. How does the Bellman-Ford algorithm handle negative edge weights? |  |
Ans. The Bellman-Ford algorithm can handle negative edge weights by allowing for negative values in the weight of edges. It is designed to detect negative weight cycles in a graph and return an error if one is found.
| 2. Can the Bellman-Ford algorithm work with graphs containing negative edge weights? | |
Ans. Yes, the Bellman-Ford algorithm can handle graphs with negative edge weights. It is specifically designed to handle such cases and can find the shortest path even if negative edge weights are present.
| 3. What happens if a negative weight cycle is present in the graph while using the Bellman-Ford algorithm? | |
Ans. If a negative weight cycle exists in the graph, the Bellman-Ford algorithm will detect it and return an error. This is because in the presence of a negative weight cycle, there is no well-defined shortest path in the graph.
| 4. Is the Bellman-Ford algorithm efficient for graphs with negative edge weights? | |
Ans. While the Bellman-Ford algorithm can handle negative edge weights, it is not the most efficient algorithm for graphs with negative weights. In such cases, algorithms like Dijkstra's algorithm or Floyd-Warshall algorithm may be more suitable.
| 5. Can the Bellman-Ford algorithm handle graphs with both positive and negative edge weights? | |
Ans. Yes, the Bellman-Ford algorithm is versatile and can handle graphs with a mix of positive and negative edge weights. It is able to find the shortest path even in such complex scenarios.
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