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Q2. Let G(V,E) be any weighted connected graph. If Cis any cycle of G, then prove that the heaviest edge of C can not belong

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Q2. Let G(V,E) be any weighted connected graph. If Cis any cycle of G, then prove that the heaviest edge of C can not belong to a minimum cost spanning tree of G. You can assume that the heaviest edge in C is unique

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