For a risk averse person,

a. the utility function exhibits the property of constant marginal utility of wealth.
b. the pain of losing $1,000 on a bet exceeds the pleasure of winning $1,000 on a bet.
c. the utility function exhibits the property of increasing marginal utility of wealth.
d. the pleasure of winning $1,000 on a bet exceeds the pain of losing $1,000 on a bet.

1 answer

For a risk-averse person, the correct statement is:

b. the pain of losing $1,000 on a bet exceeds the pleasure of winning $1,000 on a bet.

This reflects the concept of loss aversion, which suggests that individuals feel the negative impact of losses more strongly than the positive impact of equivalent gains.

Here's a brief overview of why the other options do not apply to a risk-averse individual:

  • a. the utility function exhibits the property of constant marginal utility of wealth.
    This is not true for risk-averse individuals; they typically experience diminishing marginal utility, meaning the additional utility gained from each extra dollar decreases as wealth increases.

  • c. the utility function exhibits the property of increasing marginal utility of wealth.
    This is incorrect for risk-averse individuals; such a person has diminishing marginal utility, meaning their utility function is concave.

  • d. the pleasure of winning $1,000 on a bet exceeds the pain of losing $1,000 on a bet.
    This statement is also incorrect for risk-averse individuals, as they tend to weigh losses more heavily than equivalent gains.

Thus, option b accurately reflects the behavior of a risk-averse individual.

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