Chapter 18 CAPITAL ASSET PRICING THEORY

18
Chapter 18 CAPITAL ASSET PRICING THEORY What is the capital market line (CML)? How is the Capital Asset Pricing Model (CAPM) developed? What is the difference between the standard deviation risk and beta risk measures? How can an investor apply the CAPM to security analysis? How do you estimate beta? What are the good news and the bad news about beta?

description

Chapter 18 CAPITAL ASSET PRICING THEORY. What is the capital market line (CML)? How is the Capital Asset Pricing Model (CAPM) developed? What is the difference between the standard deviation risk and beta risk measures? How can an investor apply the CAPM to security analysis? - PowerPoint PPT Presentation

Transcript of Chapter 18 CAPITAL ASSET PRICING THEORY

Page 1: Chapter 18  CAPITAL ASSET PRICING THEORY

Chapter 18 CAPITAL ASSET PRICING THEORY• What is the capital market line (CML)?

• How is the Capital Asset Pricing Model (CAPM) developed?

• What is the difference between the standard deviation risk and beta risk measures?

• How can an investor apply the CAPM to security analysis?

• How do you estimate beta?

• What are the good news and the bad news about beta?

Page 2: Chapter 18  CAPITAL ASSET PRICING THEORY

Assumptions of the Capital Asset Pricing Model• Investors have homogeneous

expectations

• Frictionless capital markets

• Investors are rational and seek to maximize their expected utility functions

• Investment is for one-period only

• All investors can borrow or lend at the riskfree rate

Page 3: Chapter 18  CAPITAL ASSET PRICING THEORY

Efficient frontier and the optimal risky portfolio

• Developing the capital market line (CML)

– Introducing the riskfree asset.

– The capital market line (CML) or the borrowing-lending line.

– The Portfolio Separation Theorem

– The market portfolio, M

Page 4: Chapter 18  CAPITAL ASSET PRICING THEORY

Figure 18.1 – Efficient Frontier

Page 5: Chapter 18  CAPITAL ASSET PRICING THEORY

Figure 18.2 – Efficient Frontier and Utility Curves for Investors A and B

Page 6: Chapter 18  CAPITAL ASSET PRICING THEORY

Figure 18.3 – Combinations of the Risk-Free Asset RF and Risky Portfolios P1 and P2

Page 7: Chapter 18  CAPITAL ASSET PRICING THEORY

Figure 18.4 – Combinations of the Risk-Free Asset RF and the Risky Portfolio M

Page 8: Chapter 18  CAPITAL ASSET PRICING THEORY

Figure 18.5 – CML and Individual Utility Curves

Page 9: Chapter 18  CAPITAL ASSET PRICING THEORY

Figure 18.6 – CML: The Borrowing-Lending Line

Page 10: Chapter 18  CAPITAL ASSET PRICING THEORY

Capital Asset Pricing Model

• Developing a relative risk measure

• Understanding beta

– Systematic risk or market risk

– Diversifiable risk or firm-specific risk

Page 11: Chapter 18  CAPITAL ASSET PRICING THEORY

Figure 18.7 – CML and Individual Securities

Page 12: Chapter 18  CAPITAL ASSET PRICING THEORY

CAPM derivation

• Security risk and return

– Reward for investing in a security

– Security risk

– Security’s reward-to-risk ratio

– Risk/return relationship

– The security market line (SML)

• Differences between the CML and SML

Page 13: Chapter 18  CAPITAL ASSET PRICING THEORY

Figure 18.8 – Security Market Line (SML)

Page 14: Chapter 18  CAPITAL ASSET PRICING THEORY

CAPM and security analysis

• Estimating the required return.

• Estimating the predicted return.

• Security analysis decision rule.

• Comparison with fundamental analysis.

Page 15: Chapter 18  CAPITAL ASSET PRICING THEORY

Estimating Beta

• Security characteristic line

• Information service beta estimates

• Calculating beta: Separating systematic risk from diversifiable risk.

• Differences between the SML and the security characteristic line

Page 16: Chapter 18  CAPITAL ASSET PRICING THEORY

Good news and bad news about Beta

• How reliable are beta estimates?

• Does beta really measure risk?

• The verdict on beta.

• Implications for investors

Page 17: Chapter 18  CAPITAL ASSET PRICING THEORY

Figure 18.9 – Security Market Line Analysis

Page 18: Chapter 18  CAPITAL ASSET PRICING THEORY

Figure 18.10 – Regression Analysis to Estimate Beta