In: Finance
Your portfolio consists of 1,000 shares of stock A and 1,000 shares of stock B. At today's market open their respective prices per share are $7.50 and $21. What are their respective weights in the portfolio at today's market open prices? (rounded to two decimals).
They have equal weights |
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0.40 and 0.60 |
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0.35 and 0.65 |
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0.26 and 0.74. |
1 points
QUESTION 32
What is your portfolio's beta if stock A's beta is 1.8 and that of B is 0.4.
0.76 |
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1.10 |
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1.00 |
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0.9 |
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0.86 |
Based on the CAPM what is the 1-year expected return on stock A, if the risk-free rate is 1% and the expected return on the market is 12%. ?
9.76% |
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12.23% |
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20.8% |
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18.14% |
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30.10% |
Given today's open price, what is the expected 1-year return on stock B, if it does not pay dividends, and if you expect that one-year hence the stock will sell for $23.0?
9.96% |
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8.11 |
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9.34 |
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9.52% |
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10%. |
Based on the CAPM, stock A is overpriced at today's market open.
TRUE |
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FALSE. |
Based on the CAPM stock B is overpriced at today's market open.
TRUE |
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FALSE. |
Based on the CAPM what should be the expected return on your portfolio?
12.89% |
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11.46% |
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8.99% |
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9.87% |
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9.36% |
Stock A's value in portfolio = $ 1000 * 7.5 = $ 7500
Stock A's value in portfolio = $ 1000 * 21 = $ 21000
A' s weight in portfolio = A's value/ Total Value of Portfolio = $ 7500/ ( $ 7500 + $ 21000) = 0.26 (w1)
B' s weight in portfolio = B's value/ Total Value of Portfolio = $ 21000/ ( $ 7500 + $ 21000) = 0.74 (w2)
Ans is D) 0.26 & 0.74
Beta for portfolio = w1 * A's beta + w2 * B's beta
= 0.26 * 1.8 + 0.74 * 0.4
= 0.76
Ans is A) 0.76
1 year return on stock A = Risk free rate + beta * Market risk Premium
= 1% + 1.8 * (12% -1%)
= 20.8%
Ans is C) 20.8%
Expected Return on Stock B = ($23 - $21)/ $21 = 9.52%
Ans is D) 9.52%
Considering the return on stock A is higher than the market return, it is not overpriced => False
Return on stock B is lower than the market return and hence, it is overpriced => True
Expected return on portfolio = Risk free rate + beta of portfolio* Market risk Premium
= 1% + 0.76 * (12% -1%)
= 9.36% => E) 9.36%