CH 17 FINAL Flashcards
Your friend Dimitre tells you that he thinks that his favorite basketball team has a 70% chance
of winning the next game. This is an example of a(n)
A) objective probability.
B) subjective probability.
C) risk-averse statement.
D) Friedman-Savage preference.
B) subjective probability.
Expected value represents
A) the actual payment one expects to receive.
B) the average of all payments one would receive if one undertook the risky event many times.
C) the payment one receives if he or she makes the correct decision.
D) the payment that is most likely to occur.
B) the average of all payments one would receive if one undertook the risky event many times.
On any given day, a salesman can earn $0 with a 20% probability, $100 with a 40%
probability, or $300 with a 20% probability. His expected earnings equal
A) $0.
B) $100 because that is the most likely outcome.
C) $100 because that is what he will earn on average.
D) $200 because that is what he will earn on average.
C) $100 because that is what he will earn on average.
On any given day we know a salesman can earn $0 with a 40% probability, $100 with a 20%
probability or $300 with 40% probability. His expected earnings equal
A) $0.
B) $140.
C) $300.
D) It cannot be determined from the available information.
B) $140.
A lottery game pays $500 with .001 probability and $0 otherwise. The variance of the payout
is
A) 15.8.
B) 249.50.
C) 249.75.
D) 499.
C) 249.75.
A risk-preferring person is willing to pay
A) a risk premium.
B) a fee to make a fair bet.
C) to obtain decreasing marginal utility.
D) None of the above.
B) a fee to make a fair bet.
For a risk-neutral person, the expected utility associated with various levels of wealth
A) is above the person’s utility function.
B) is below the person’s utility function.
C) is equal to the person’s utility function.
D) does not exist.
C) is equal to the person’s utility function.
Which of the following games involving the roll of a single die is a fair bet?
A) Bet $1 and receive $1 if 3 or 4 comes up.
B) Bet $1 and receive $1 if 3, 4, or 5 comes up.
C) Bet $1 and receive $4 if 6 comes up.
D) None of the bets is a fair bet.
B) Bet $1 and receive $1 if 3, 4, or 5 comes up.
Bob invests $50 in an investment that has a 50% chance of being worth $100 and a 50%
chance of being worth $0. From this information we can conclude that Bob is NOT
A) risk loving.
B) risk neutral.
C) risk averse.
D) rational.
C) risk averse.
Catherine is risk averse. When faced with a choice between a gamble and a certain level of
wealth she will
A) always prefer the gamble.
B) always prefer the certain level of wealth.
C) prefer the gamble if the expected utility from it is higher than the utility from the certain level
of wealth.
D) prefer the certain level of wealth if the expected utility from the gamble is higher than the
utility of the certain level of wealth.
C) prefer the gamble if the expected utility from it is higher than the utility from the certain level
of wealth.
Which of the following is a fair bet based on the toss of an unbiased coin?
A) head: receive $5, tail: lose $5
B) head: receive $2, tail: lose $3
C) head: receive $0.5, tail: lose $1
D) head: lose $3, tail: lose $3
A) head: receive $5, tail: lose $5
Risk premium is the ________ amount that a ________ person would pay to avoid
________.
A) maximum; risk-averse; taking a risk
B) maximum; risk-neutral; losing everything
C) minimum; risk-averse; taking a risk
D) minimum; risk-loving; losing everything
A) maximum; risk-averse; taking a risk
Which of the following helps to reduce risk?
A) Abstain from risk taking.
B) Obtain more information.
C) Diversify.
D) All of the above.
D) All of the above.
In terms of the stock market, systematic risk refers to the fact that
A) some stocks have higher returns than others.
B) some stocks’ returns have a higher variance than others.
C) all stock prices are correlated with the health of the economy.
D) most stock prices are perfectly negatively correlated.
C) all stock prices are correlated with the health of the economy.
A person is betting a coin will come up heads or tails. The coin always lands on one of these
two outcomes. This person can bet to
A) eliminate only the systematic risk.
B) eliminate only the random risk.
C) eliminate all risk.
D) All of the above
C) eliminate all risk.