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Question 1 Consider the following three utility functions defined over quantities of money. These functions are risk-neutral,
Consider two firms, a farm and a railroad, both of whom maximize expected profits. The railroad emits sparks from its engines
When bargaining costs are too high for agents to bargain and where the production or consumption of a good causes a positive
Consider a group of people who have different risks of needing a surgery that costs $10,000. Further, every persons utility
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Answer #1

Answer 1

A person is risk lover if a function is convex i.e. d2u/dx2 > 0, A person is risk averse if a function is concave i.e. d2u/dx2 < 0 and A person is risk neutral if a function is linear i.e. d2u/dx2 = 0.

(i) u = x2 => du/dx = 2x => i.e. d2u/dx2 = 2 > 0 => a function is convex and hence is risk lover.

(ii) u = log(x) => du/dx = 1/x => i.e. d2u/dx2 = -1/x2 < 0 => a function is concave and hence is risk averse.

(iii) u = x + 5 => du/dx = 1 => i.e. d2u/dx2 = 0 > 0 => a function is linear and hence is risk neutral.

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