Question: Consider the objective function f(v)=(1v)2f(v)=(1v)2 for a scalar variable vv. Using first and second derivatives confirm or reject that ff is convex. If you reject

Consider the objective function f(v)=(1v)2f(v)=(1v)2 for a scalar variable vv. Using first and second derivatives confirm or reject that ff is convex. If you reject convexity everywhere, please specify for which values of vv that f(v)f(v) is not convex.

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