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Essay on Capital Asset Pricing Model

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James D. Lowe
Trident University International
FIN301 - Principles of Finance
Module 3
Case Assignment

Assignment:
1. For each of the scenarios below, explain whether or not it represents a diversifiable or an undiversifiable risk. Please consider the issues from the viewpoint of investors. Explain your reasoning
a. There's a substantial unexpected increase in inflation.
b. There's a major recession in the U.S.
c. A major lawsuit is filed against one large publicly traded corporation.
2. Use the CAPM to answer the following questions:
a. Find the Expected Rate of Return on the Market Portfolio given that the Expected Rate of Return on Asset "i" is 12%, the Risk-Free Rate is 4%, and the Beta (b) for Asset "i" is 1.2. …show more content…

Diversifiable risk
The entire economy will not be affected; in fact some companies in areas not affected by the lawsuit will benefit as they will be able to fill a void in the market as the company in question faces legal precedings.

2. Use the CAPM to answer the following questions:

a. Find the Expected Rate of Return on the Market Portfolio given that the Expected Rate of Return on Asset "i" is 12%, the Risk-Free Rate is 4%, and the Beta (b) for Asset "i" is 1.2.

CAPM (Capital Asset Pricing Model equation is: r A= r f + beta A (r m - r f) risk free rate= r f = 4% beta of stock= beta A= 1.2 return on market portfolio= r m = to be determined required return on stock r A = 12.00%
Therefore, r m = 10.666% =(12.%-4.%)/1.2+4.%
Answer: return on market portfolio= 10.666%

b. Find the Risk-Free Rate given that the Expected Rate of Return on Asset "j" is 9%, the Expected Return on the Market Portfolio is 10%, and the Beta (b) for Asset "j" is 0.8.

CAPM (Capital Asset Pricing Model equation is: r A= r f + beta A (r m - r f) risk free rate= r f = beta of stock= beta A= 0.8 return on market portfolio= r m = 10% required return on stock r A = 9%
Therefore, r f = 5 % =(0.8*10.-9.)/(0.8-1)
Answer: risk free rate= 5 %

c. What do you think the Beta (ß) of your portfolio would be if you owned half of all the stocks traded on the major exchanges? Explain.

The beta would be close to 1

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