5. Suppose that a household faces the following optimization problem maxu(co) + 3u(c1) s.t. coxo, c1 1 x1 = (xoco) (1 + r − ɛ) xo given. where & is equal to 0 < 1 < r with probability a and equal to 0 < 2 2. Assume that u() satisfy the assumptions we stated in the first class. Use the Lagrangian method (Kuhn-Tucker conditions) and the dynamic programming method to solve this problem and compare the results.
5. Suppose that a household faces the following optimization problem maxu(co) + 3u(c1) s.t. coxo, c1 1 x1 = (xoco) (1 + r − ɛ) xo given. where & is equal to 0 < 1 < r with probability a and equal to 0 < 2 2. Assume that u() satisfy the assumptions we stated in the first class. Use the Lagrangian method (Kuhn-Tucker conditions) and the dynamic programming method to solve this problem and compare the results.
Chapter2: Mathematics For Microeconomics
Section: Chapter Questions
Problem 2.7P
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