Exam 5: Mean-Variance Analysis and the Capital Asset Pricing Model
How are mean-variance analysis and the CAPM useful to corporations?
Corporations can use mean-variance analysis to hedge their risks optimally and diversify their portfolios of real investment projects.However,one of the lessons of the CAPM is that,while diversifying investments can reduce the variance of a firm's share price,it does not reduce the firm's cost of capital.As a result,a corporate diversification strategy can create value for a corporation only if the diversification increases the expected returns of the real asset investments of the corporation.Corporations also use the CAPM and mean-variance analysis to evaluate their capital expenditure decisions.Financial managers use the insights of mean-variance analysis and the CAPM not only to derive important conclusions about how to value real assets,but also to understand how debt financing affects the risk and the required return of equity.
Which of the following is the correct CAPM equation used to determine the expected returns (r)of financial assets? (RM is the mean return of the market portfolio,rf is the risk-free rate,and is the beta computed against the return of the market portfolio.)
D
Which of the following can be considered as a risk-free asset in finding the efficient frontier?
Which of the following equations is used to estimate beta using regression analysis?
Which of the following is a reason for beta being considered as a relevant measure risk,instead of variance?
What is beta? Why is it that the beta and not the variance the relevant measure of risk?
A portfolio consists of three stocks with equal weightage.If the betas of the three stocks are 2.3,3.4 and 1.5.Find the portfolio's beta.
Which of the following represents the capital market line (CML)? (RT and T are the mean and standard deviation of the tangency portfolio's return,respectively. P is the standard deviation of the portfolio,and rf is the return of the risk-free asset.)
Which of the following is an assumption of mean-variance analysis?
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