Question: Let G = (V, E) be a connected directed graph with non-negative edge weights, let s and t be vertices of G, and let H

Let G = (V, E) be a connected directed graph with non-negative edge weights, let s and t be vertices of G, and let H be a subgraph of G obtained by deleting some edges. Suppose we want to reinsert exactly one edge from G back into H, so that the shortest path from s to t in the resulting graph is as short as possible. Describe and analyze an algorithm that chooses the best edge to reinsert. Ideally the running time of your algorithm should be asymptotically the same as that of running Dijkstras algorithm.

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