You have assigned the following values to these three firms: Price Upcoming Dividend Growth Beta US Bancorp $ 47.45 $ 2.95 6.60 % 1.80 Praxair 60.70 1.80 18.50 2.73 Eastman Kodak 46.25 2.00 7.80 0.75 Assume that the market portfolio will earn 10.80 percent and the risk-free rate is 3.00 percent. Compute the required return for each company using both CAPM and the constant-growth model. (Do not round intermediate calculations. Round your final answer to 2 decimal places.)
CAPM Constant-growth model
US Bancorp required return % %
Praxair required return % %
Eastman Kodak required return % %
Company |
CAPM |
Constant Growth |
Stocks |
||
US Bancorp |
17.04% |
12.82% |
Praxair |
24.29% |
21.47% |
Eastman Kodak |
8.85% |
12.12% |
WORKING:
CAPM (see last column for returns):
Company |
Risk free rate |
Market Return |
Beta |
CAPM Working |
Expected return |
Stocks |
Rf |
Rm |
B |
Ri = Rf+B*(Rm-Rf) |
Ri = Rf+B*(Rm-Rf) |
US Bancorp |
3.00% |
10.80% |
1.80 |
=3%+1.80*(10.8%-3%) |
17.04% |
Praxair |
3.00% |
10.80% |
2.73 |
=3%+2.73*(10.8%-3%) |
24.29% |
Eastman Kodak |
3.00% |
10.80% |
0.75 |
=3%+0.75*(10.8%-3%) |
8.85% |
Constant growth model or DDM (see last row for returns):
Given details |
US Bancorp |
Praxair |
Eastman Kodak |
Existing growth rate = g = |
6.60% |
18.50% |
7.80% |
Expected dividend = D1 = D0*(1+g) = |
2.95 |
1.80 |
2.00 |
Expected rate = r = Cost of equity = |
? |
? |
? |
Current stock price = P0 = |
47.45 |
60.70 |
46.25 |
Flotation cost = f = |
0.00 |
0.00 |
0.00 |
Formula for calculating the Expected rate: |
|||
r = (D1/(P0-f))+g = |
12.82% |
21.47% |
12.12% |
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