You invest \$100 in a risky asset with an expected rate of return of 0.11 and a standard deviation of 0.20 and a T-bill with a rate of return of 0.03. What percentages of your money must be invested in the risk-free asset and the risky asset, respectively, to form a portfolio with a standard deviation of 0.08?

A. 0.087; 0.06

B. 0.087; 0.12

C. 0.114; 0.12

D. 0.795; 0.14

E. 0.295; 0.12

A. the security's variance.

B. minimum required utility of the portfolio.

C. investor's return requirement.

D. investor's aversion to risk.

E. certainty-equivalent rate of the portfolio

A. an investor's risk tolerance is decreasing.

B. borrowing rate exceeding lending rate.

C. increase in the portfolio proportion of the risk-free asset.

D. reward-to-volatility ratio increasing.

E. a flawed theory

A. maximizes her expected utility.

B. maximizes her expected profit.

C. minimizes both her risk and return.

D. minimizes her risk.

E. maximizes her risk

A. I and II only

B. II, III, and IV only

C. II and III only

D. I only

E. II only

A. final wealth will be greater than initial wealth.

B. investors will lose money.

C. terminal wealth will be less than initial wealth.

D. more than one outcome is possible.

E. the standard deviation of the payoff is larger than its expected value

A. assessing the effects of inflation.

B. measuring the standard deviation of returns.

C. understanding how returns increase relative to risk increases.

D. analyzing returns on variable rate bonds.

E. None of these is correct.