Question: Suppose you are given an algorithm ( let ' s call it the XYZ Algorithm ) that is a 2 . 0 - approximation algorithm

Suppose you are given an algorithm (let's call it the XYZ Algorithm) that is a 2.0-approximation algorithm for the Traveling Salesman Problem. Now suppose you use the XYZ Algorithm, for a given set of cities, and obtain a tour of length 300 miles. Based on this information, what is a good (i.e., non-zero) lower bound on the optimal solution (i.e., minimum distance) for this particular Traveling Salesman Problem? Why?
Suppose you are given an algorithm ( let ' s call

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