What is the expected return of a portfolio with two stocks that has 3,900 shares of stock A, which has a price of 30.8 dollars per share and an expected return of 7.98 percent, and 87,800 dollars of stock B, which has a beta of 1.53? The market has an expected return of 13.54 percent, the inflation rate is 1.59 percent, and the risk-free rate is 4 percent. Answer as a rate in decimal format so that 12.34% would be entered as .1234 and 0.98% would be entered as .0098.
Stocks |
Invested Value |
Weights |
|
A |
1,20,120.00 |
0.58 |
|
B |
87,800.00 |
0.42 |
|
2,07,920.00 |
1.00 |
||
Expected Return of Stock A = 7.98% |
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Return Stock B computed using CAPM: |
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E = Rf + beta * (Rm-Rf) |
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Where, |
|||
E |
= Expected Return |
||
Rf |
= Risk free rate |
||
Rm |
= Market return |
||
Eb |
= 0.04 + 1.53 (0.1354 - 0.04) |
||
= 18.6% |
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Expected return of portfolio is: |
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Stocks |
Return |
Weights |
Weighted return |
A |
7.98% |
0.58 |
4.63% |
B |
18.60% |
0.42 |
7.81% |
Portfolio's Expected Return |
12.44% |
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