Question: a)Give a divide-and-conquer algorithm that attempts to compute a minimum-weight Hamiltonian cycle in a Euclidean graph. Analyze the time complexity of your algorithm b)Prove by

a)Give a divide-and-conquer algorithm that attempts to compute a minimum-weight Hamiltonian cycle in a Euclidean graph. Analyze the time complexity of your algorithm

b)Prove by a counterexample that your divide-and-conquer solution is not necessarily optimal

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