The expected annual returns are 15% for investment 1 and 12% for investment 2. The standard deviation of the first investment’s return is 10%; the second investment’s return has a standard deviation of 5%. Which investment is less risky based solely on standard deviation? investment 1 or 2 Which investment is less risky based on coefficient of variation? investment 1 or 2

The expected annual returns are 15% for investment 1 and 12% for investment 2. The standard deviation of the first investment’s return is 10%; the second investment’s return has a standard deviation of 5%. Which investment is less risky based solely on standard deviation? investment 1 or 2 Which investment is less risky based on coefficient of variation? investment 1 or 2

EBK CONTEMPORARY FINANCIAL MANAGEMENT

14th Edition

ISBN:9781337514835

Author:MOYER

Publisher:MOYER

Chapter8: Analysis Of Risk And Return

Section: Chapter Questions

Problem 2P

See similar textbooks

Similar questions

The expected annual returns are 15% for investment 1 and 12% for investment 2. The standard deviation of the first investment’s return is 10%; the second investment’s return has a standard deviation of 5%. A.) Which investment is less risky based solely on standard deviation? (Investment 1 or Investment 2)B.) Which investment is less risky based on coefficient of variation? (Investment 1 or Investment 2)C.) Which is a better measure given that the expected returns of the two investments are not the same? (Coefficient of Variation or Standard Deviation)
Your expectations from a one year investment in Wang Computers are as follows: Probability Rate of Return .15 -.10 .15 -.20 .35 .00 .25 .15 .10 .15 expected rate of return? standard deviation? coeefecient of variation on investment?
Consider the following information regarding a new investment that a company intends toundertake:.State of the Economy Probability Market Return Investment ReturnExpansion 0.30 40% 60%Normal 0.50 10% 25%Recession 0.20 -15% -40%a). Compute the variance and standard deviation of each b). Compute the correlation between the market the investment return(s) c). Compute the beta of the investment d). Assuming the risk free rate is 5% p.a. Compute the required rate return and advice if the investment is worth undertaken.
A firm is considering an investment that has an expected return of 25% and a standard deviation of 43%. What is the investment's coefficient of variation? Do not round your intermediate calculations. Round the final answer to 2 decimal places.
The standard deviation of return on investment a is 0.10, while the standard deviation of return on investment b is 0.04. If the correlation coefficient between the returns on A and B is_____________. A. -0.0447 B. -0.0020 C. 0.0020 D. 0.0447
Suppose that the returns on an investment are normally distributed with an expected return of 16% and standard deviation of 3%. What is the likelihood of receiving a return that is equal to or less than 19%? (Hint: the area under a curve for 1 std dev is 34.13%, 2 std dev is 47.73% and 3 std dev is 49.87%.).
Asset K has an expected return of 10 percent and a standard deviation of 28 percent. Asset L has an expected return of 7 percent and a standard deviation of 18 percent. The correlation between the assets is .40. What are the expected return and standard deviation of the minimum variance portfolio?
Your rate of retum expectations for the common stock of Company during the next year are: Possible Rate of Return Probability- 0.10 0.250.00 0.150.10 0.350.25 0.25 Required: Compute the expected return [E(R)] on this investment, the variance of this returm, and its standard deviation
Suppose you have a project that has a 0.4 chance of tripling your investment in a year and a 0.6 chance of halving your investment in a year. What is the standard deviation of the rate of return on this investment? (Do not round intermediate calculations. Enter your answer as a percentage rounded to 2 decimal places.) What is the standard deviation?
Suppose the average return on Asset A is 6.6 percent and the standard deviation is 8.6 percent and the average return and standard deviation on Asset B are 3.8 percent and 3.2 percent, respectively. Further assume that the returns are normally distributed. Use the NORMDIST function in Excel® to answer the following questions. a. What is the probability that in any given year, the return on Asset A will be greater than 11 percent? Less than 0 percent? (Do not round intermediate calculations and enter your answers as a percent rounded to 2 decimal places, e.g., 32.16.) b. What is the probability that in any given year, the return on Asset B will be greater than 11 percent? Less than 0 percent? (Do not round intermediate calculations and enter your answers as a percent rounded to 2 decimal places, e.g., 32.16.) c-1. In a particular year, the return on Asset A was −4.25 percent. How likely is it that such a low return will recur at some point in the future? (Do…
uppose the average return on Asset A is 7.1 percent and the standard deviation is 8.3 percent, and the average return and standard deviation on Asset B are 4.2 percent and 3.6 percent, respectively. Further assume that the returns are normally distributed. Use the NORMDIST function in Excel® to answer the following questions. a. What is the probability that in any given year, the return on Asset A will be greater than 12 percent? Less than 0 percent? (Do not round intermediate calculations and enter your answers as a percent rounded to 2 decimal places, e.g., 32.16.) b. What is the probability that in any given year, the return on Asset B will be greater than 12 percent? Less than 0 percent? (Do not round intermediate calculations and enter your answers as a percent rounded to 2 decimal places, e.g., 32.16.) c-1. In a particular year, the return on Asset A was −4.38 percent. How likely is it that such a low return will recur at some point in the future? (Do not round…
An investment has an expected return of 12 percent per year with a standard deviation of 6 percent. Assuming that the returns on this investment are at least roughly normally distributed, what percentage of the time do you expect to lose money?