“For each of the following two statements, decide whether it is true or false. If true, give a short explanation. If false provide a counterexample.a) Suppose we are given an instance of the Minimum Spanning Tree Problem on a graph G, with edge costs that are all positive and distinct. Let T be a minimum spanning tree for this instance. Now, suppose we replace each edge cost Ce by its square, Ce^2, thereby creating a new instance of the problem with the same graph but different costs.True or false? T must still be a minimum spanning tree for this new instance.b) Suppose we are given an instance of the Shortest s-t Path problem on a directed graph G. We assume that all edge costs are positive and distinct. Let P be a minimum cost s-t path for this instance. Now suppose we replace each edge cost Ce with its square, Ce^2, thereby creating a new instance of the problem with the same graph but different costs.True or false? P must still be a minimum cost s-t path for this new instance. ” Ans 2 1: if there is cost b/w………..0<Ce<1;then there may be change MST "T"So I think it is false. But we also check the following condition:In kruskals algorithm, it is…
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