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Problem 1. Problem 1. Suppose _ on X = R? is strictly monotonic, continuous, and represented by the following utility function: u($1, 12) = v($1)

Problem 1.

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Problem 1. Suppose _ on X = R? is strictly monotonic, continuous, and represented by the following utility function: u($1, 12) = v($1) + w(12) where u and w are strictly concave and twice differentiable. Then show that the Law of Demand is satisfied. Problem 2. Derive Or1(p,m) using the implicit function theorem. Provide a sufficie

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