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Let G be a directed, weighted graph, where each edge weight is a positive integer. Let s and t be particular vertices in the graph.

Let G be a directed, weighted graph, where each edge weight is a positive integer. Let s and t be particular vertices in the graph. Suppose we attempt to update Dijkstras algorithm, so that it finds the path of maximum total weight path from vertex s to t.
Show how to update the pseudo-code of Dijkstras algorithm so that it uses a max priority queue. Ensure that you update all parts of the pseudo-code so that the algorithm is greedily selecting maximum routes.
Does this updated version correctly find the maximum path from s to t on any graph G? Justify your answer by either explaining why or providing an example where it fails.

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