If the current risk-free rate is 6%; Stock A has a beta of 1.0; Stock B has a beta of 2.0; and the market risk premium, r M – r RF, is positive. Which of the following statements is CORRECT?
a. |
If the risk-free rate increases but the market risk premium stays unchanged, Stock B's required return will increase by more than Stock A's. |
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b. |
If Stock B's required return is 11%, then the market risk premium is 2.5%. |
|
c. |
If Stock A's required return is 11%, then the market risk premium is 2.5%. |
|
d. |
If the risk-free rate remains constant but the market risk premium increases, Stock A's required return will increase by more than Stock B's. |
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e. |
Stock B's required rate of return is twice that of Stock A. |
Given that;
Risk free rate is 6%
Beta of stock A is 1.
Beta of stock B is 2.
Market risk premium is positive.
According to CAPM:
Required return=Risk free rate + (Beta)*(Market risk premium)
If the risk-free rate increases but the market risk premium
stays unchanged then the required return for both stock A and stock
B will remain unchanged because beta multiplied with market risk
premium will remain unchanged.
If market risk premium is 11%
For stock B;
11%=6% + (2)*(Market risk premium)
=>11%-6%=(2)*(Market risk premium)
=>5%=(2)*(Market risk premium)
=>Market risk premium=5%/2=2.50%
Answer: Hence, option b is correct.
If the current risk-free rate is 6%; Stock A has a beta of 1.0; Stock B...
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