Question: You are given a directed graph G = ( V , E ) with positive length edges, as well as two vertices s and t

You are given a directed graph G=(V,E) with positive length edges, as well as two vertices
s and t. An edge einE, is considered bad if the cost of all walks from s to t that uses
e costs at least 3\beta , where \beta is the length of the shortest path from s to t. Describe an
algorithm that computes all the bad edges in G. Slower algorithms would earn 60% of the
total points.
You are given a directed graph G = ( V , E ) with

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