Question: xplain why Bellman - Ford can still compute shortest paths for graphs with negative edges as long as the shortest paths in the graphs are

xplain why Bellman-Ford can still compute
shortest paths for graphs with negative edges as long as the shortest paths in the graphs are
well-defined. Also, give one example (not necessarily the graph in Question 2) to show what
happens under the Bellman-Ford algorithm if the shortest paths in a graph with negative
weights are not well-defined

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