Question: 1. True or False A shortest path between two vertices must contain other shortest paths within it. A shortest path cannot contain a cycle. The

1. True or False A shortest path between two vertices must contain other shortest paths within it. A shortest path cannot contain a cycle. The time complexity of Dijkstra's algorithm is O(v) when using an adjacency matrix, and OlE Ig VI when using a Min Priority Queue. If the weight of each edge in a graph is increased by 1, the shortest paths remain the same. _If the weight of each edge in a graph is multiplied by two, the shortest paths remain the same. After the third iteration of the loop in Bellman-Ford (each edge will have been relaxed 3 times), all paths of length 3 will have converged to the correct distance. Shortest paths are more complex to find in a DAG because there may be maximum weight cycles It is not possible to determine the existence of a negative net weight cycle in a graph using the Floyd- Warshall algorithm

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