Let's use the Euler equation two ways. First, to find out the optimal consumption path, taking the interest rate as a given and then to find out the equilibrium interest rate that will eliminate demand for saving and investment, taking the consumption path as a given. Both times, the utility function will be the same. U = In(c₂) + 0.9 ln(c+₁) t+1 So the future counts 90% as much as the present. In Part 1, income each period is 100, and the interest rate is 20%. In Part 2, consumption in each period is 100 -- in other words, income each period is 100, but income isn't
Let's use the Euler equation two ways. First, to find out the optimal consumption path, taking the interest rate as a given and then to find out the equilibrium interest rate that will eliminate demand for saving and investment, taking the consumption path as a given. Both times, the utility function will be the same. U = In(c₂) + 0.9 ln(c+₁) t+1 So the future counts 90% as much as the present. In Part 1, income each period is 100, and the interest rate is 20%. In Part 2, consumption in each period is 100 -- in other words, income each period is 100, but income isn't
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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