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Problem 6 (15) Prove the following theorems: Theorem 1: if g(x) is a convex function and h(x) is linear, then the region F = {x/g(x) So, h(x)=0} is convex." Theorem 2: "f f(x) is convex and F is a convex set, then every local minimum of f(x) on F is a global minimum."
Problem 6 (15) Prove the following theorems: Theorem 1: if g(x) is a convex function and h(x) is linear, then the region
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Problem 6 (15) Prove the following theorems: Theorem 1: if g(x) is a convex function and h(x) is linear, then the region
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