Three publicly traded stocks in different industries with Beta(B) estimates are as follows:
Sl. No. | Stock | Industry | Beta (B) |
1 | Apple Inc | Multinational Technology Company | 1.19 |
2 | Bristol-Myers Squibb Co | Global Biopharmaceutical Company | 0.89 |
3 | Bank Of America Corp | Banking | 1.26 |
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Part-a)
Calculation of Expected return of each stock [ E(r ) ]:
Sl. No. | Stock | Industry | Beta (B) | Rf | E(Rm) | [E(Rm)-Rf] | Working of E(r ) | E (r ) = Rf + [E(Rm)-Rf]*B |
1 | Apple Inc | Multinational Technology Company | 1.19 | 2% | 10% | 8% | 2% + (8%*1.19) | 11.52% |
2 | Bristol-Myers Squibb Co | Global Biopharmaceutical Company | 0.89 | 2% | 10% | 8% | 2% + (8%*0.89) | 9.12% |
3 | Bank Of America Corp | Banking | 1.26 | 2% | 10% | 8% | 2% + (8%*1.26) | 12.08% |
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Part-b)
Stocks have different expected returns because they have different risk represented by their Beta.Beta is a numeric value that measures the fluctuations of a stock to changes in the overall stock market.
The higher the beta higher is the risk associated with the stock and therefore higher expected return by stockholders.
It can be seen with the above table calculations.Apple is having higher expected return than Bristol since it has higher beta....i.e it has higher risk than Bristol. Risk depend on different industries.Different industries have different risks.
3. Find three publicly traded stocks in different industries and look up estimates of B. (a) Using Rf=2%, E(Rm) = 1...
(6) As an investment analyst, your own calculations brought up the following E(Rm) Rf Rate Stock A B C Po 0.68 0.54 0.65 E(P1) Beta 0.75 1.2 0.62 1.4 0.82 1.6 12.5% 2.5% Considering a full validity of the CAPM, you need to specify whether the three stocks should be bought sold? Why?
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