8. In a single-factor market, the SML relationship of both the CAPM and the APT states that the risk premium on any security is proportional to beta, or, equivalently, that the security's expected return must be a linear function of beta. Suppose this is not the case, specifically, that expected return rises more than proportionately with beta as in Figure 7.5. (LO 7-1) En FIGURE a. Could this figure be an accurate depiction of the mean-beta relationship in market equilibrium? Hint: Consider the return on a combination of portfolios A and B constructed to match the beta of portfolio C. b. Some researchers have examined the relationship between average returns on diversi- fied portfolios and the ß and ß² of those portfolios. What should they have discovered about the effect of B² on portfolio return? 7.5
8. In a single-factor market, the SML relationship of both the CAPM and the APT states that the risk premium on any security is proportional to beta, or, equivalently, that the security's expected return must be a linear function of beta. Suppose this is not the case, specifically, that expected return rises more than proportionately with beta as in Figure 7.5. (LO 7-1) En FIGURE a. Could this figure be an accurate depiction of the mean-beta relationship in market equilibrium? Hint: Consider the return on a combination of portfolios A and B constructed to match the beta of portfolio C. b. Some researchers have examined the relationship between average returns on diversi- fied portfolios and the ß and ß² of those portfolios. What should they have discovered about the effect of B² on portfolio return? 7.5
Essentials Of Investments
11th Edition
ISBN:9781260013924
Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Chapter1: Investments: Background And Issues
Section: Chapter Questions
Problem 1PS
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Risk and return
Before understanding the concept of Risk and Return in Financial Management, understanding the two-concept Risk and return individually is necessary.
Capital Asset Pricing Model
Capital asset pricing model, also known as CAPM, shows the relationship between the expected return of the investment and the market at risk. This concept is basically used particularly in the case of stocks or shares. It is also used across finance for pricing assets that have higher risk identity and for evaluating the expected returns for the assets given the risk of those assets and also the cost of capital.
Question

Transcribed Image Text:8. In a single-factor market, the SML relationship of both the CAPM and the APT states
that the risk premium on any security is proportional to beta, or, equivalently, that the
security's expected return must be a linear function of beta. Suppose this is not the
case, specifically, that expected return rises more than proportionately with beta as in
Figure 7.5. (LO 7-1)
En
FIGURE 7.5
a. Could this figure be an accurate depiction of the mean-beta relationship in market
equilibrium? Hint: Consider the return on a combination of portfolios A and B
constructed to match the beta of portfolio C.
b. Some researchers have examined the relationship between average returns on diversi-
fied portfolios and the ß and ß² of those portfolios. What should they have discovered
about the effect of ß² on portfolio return?
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