Riskiest stock is the one with highest standard deviation
i.e. Stock A
Hence, the answer is a)
2)
| Returns | Average Return | Difference | Difference Square | |
| -5% | 10% | -15% | 225 | |
| 15% | 10% | 5% | 25 | |
| 20% | 10% | 10% | 100 | |
| Total | 30% | 350 | ||
| Mean = 30%/3 = 10% | ||||
| Standard Deviation = (350/2)^1/2 | ||||
| =13.23% | ||||
| i.e. B | ||||
1) Stocks A, B, C and D have standard deviations, respectively, of 20%, 5%, 10% and...
Find the standard deviation for a security that has three one-year returns of -5%, 15%, and 20%. 5.00% 11.41% 13.23% 6.25%
1.3 (5 points) Two stocks have the following expected returns and standard deviations Stock Stock Expected return Standard Deviation A 10% 12% B 15% 20% Consider a portfolio of A and B, and let w, and wg denote the portfolio weights of these two assets, with W + W, =1. Suppose that the correlation between the expected returns on A and B is equal to 0.3. Use these data to construct the portfolio of A and B with the lowest...
A portfolio has three stocks with the Expected Returns and Standard Deviations as shown. Stocks Expected Returns Standard Deviations A 2.17 5.32 B 6.51 15.96 C 4.34 10.64 Which stock has the highest level of risk?
Your portfolio consists of 20% stock X and 80% stock Y. The
standard deviations of the returns on X and Y are 10% and 30%
respectively. What is the standard deviation of your portfolio if
correlation coefficient between X and Y is .5? What is the standard
deviation of your portfolio if correlation coefficient between X
and Y is -1?
Your portfolio consists of 20% stock X and 80% stock Y. The standard deviations of the returns on X and...
Stocks A & B have the expected returns and standard deviations shown in the table below: Stock E(R) 12% 30% 19% 50% The correlation between A and B is 0.4. The risk-free rate is 3% and you have a risk-aversion parameter of 2. What is the proportion of your investment in A and B, respectively, in your optimal risky portfolio?
3. Stocks A, B, C and D have the same standard deviation of 10% and the same expected return of 5%. The following table shows the correlation coefficient between the returns on these stocks. (note that correlation with itself is always 1). Stock B Stock C Stock D Stock A Stock B Stock C Stock D Stock A 1.0 -0.4 0.9 -0.1 1.0 0.1 1.0 -0.5 -0.2 1.0 (a) Consider a portfolio P = 0 A+ B+ C, calculate the...
letter b please
3. Consider two stocks, A and B, with their expected returns and standard deviations, as follows: Stock Expected return Standard deviation 15% 10 10% What is the expected retum if the portfolio contains equal amounts of each security? What is the standard deviation for the equally weighted portfolio in a) if the correlation between the security retums is i) Cor +1.00. ii) Cors+0.50, and iii) Corras - -0.50? a) 12.5%; b) i. 9%; ii. 7.81%; iii. 4.58%
Single-asset portfolios: Stocks A, B, and C have expected returns of 15 percent, 15 percent, and 12 percent, respectively, while their standard deviations are 45 percent, 30 percent, and 30 percent, respectively. If you were considering the purchase of each of these stocks as the only holding in your portfolio and the risk-free rate is 0 percent, which stock should you choose?
P 12-8 (similar to) Stocks A and B have the following returns: Stock AStock B10.080.0520.040.0230.120.054-0.030.0350.07-0.04a. What are the expected returns of the two stocks? b. What are the standard deviations of the returns of the two stocks? c. If their correlation is 0.45, what is the expected return and standard deviation of a portfolio of 66% stock A and 34% stock B? a. What are the expected returns of the two stocks? The expected return for stock A is _______ (Round to three decimal places.)
Stocks A and B have the following probability distributions: % Returns Probability A B 0.40 15 35 0.10 10 20 0.30 -5 15 0.20 -15 -5 If you form a 50-50 portfolio of the two stocks, calculate the expected rate of return and the standard deviation for the portfolio. (Remember, you must calculate a new range of outcomes for the portfolio.) Briefly explain why the standard deviation for the portfolio would be less than the weighted average of the standard deviations...