Which of the following Statements are TRUE
Statement 1: IF you want to decrease the risk (standard deviation) of the portfolio, you will increase the proportion to invest in asset J and reduce proportions in Assets K/L
Statement 3: If you wish to have a portfolio with zero risk, you would invest 100% in Asset J
Statement 4: The risk free rate is 3%
Statement 5: If you want to change the proportions to invest in the assets so that the portfolio has zero risk, the expected return of the resulting portfolio is 3%
Statement 8: If you want to form a portfolio that has an expected return of 11%, you will shift the proportions to invest in each asset so that the proportion in asset L is higher than 33.33%
So, from the given 8 statements, statements 1,3,4,5 and 8 are TRUE. Others are FALSE
You are presented with information on expected returns and standard deviations for 2 assets and a...
The table below provides the information of the expected returns, and the standard deviations of two assets A and B, as well as that of the market portfolio and the risk-free asset, respectively. Asset M (Market portfolio) F(Risk-free) Expected Return Standard Deviation 20% 15 % 4% 0% 10% 8 % 24 % 22 % B Table 04 (a) On the risk-return diagram, draw the Security Market Line and show all the four assets. (Be sure to place the values and...
Suppose you want to invest $ 1 million and you have two assets to invest in: Risk free asset with return of 12% per year and a risky asset with expected return of 30% and standard deviation of 40%. If you want a portfolio with standard deviation of 30% how much do you invest in each of the assets?
Consider the following data about the expected returns, standard deviations, and correlation between two assets: Asset 1 Asset 2 Expected return 5.3% 6.8% Standard deviation 4.5% 7.8% Correlation coefficient -0.6 Calculate the expected return and standard deviation of a portfolio consisting of a 20% weight in asset 1 and an 80% weight in asset 2. What happens to the expected return and standard deviation of the portfolio when the weight combination changes to 50% in asset 1 and 50% in...
4a. If you have two assets with expected returns 10% and 5%, respectively, what is the percentage you have to invest in every assets in order to get an expected return of 8%? What would be the risk on that portfolio if the covariance between the two assets is zero? Standard Deviation is 56.66%
e. What is the standard deviation of expected returns, so, for each portfolio? Portfolio AB: % (Round to two decimal places.) You have been asked for your advice in selecting a portfolio of assets and have been supplied with the following data: You have been told that you can create two portfolios —one consisting of assets A and B and the other consisting assets A and C-by investing equal proportions (50%) in each of the two component assets. a. What...
please help stuck a. What are her expected returns and the risk from her investment in the three assets? How do they compare with invessing in asset M alone? Hint Find the standard deviations of asset M and of the portiolio equally investe assets M, N, and O b. Could Sally reduce her total risk even more by using assets M and N only, assets M and O only, or assets N and O only? Use a 50/50 spit between...
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...
Suppose there are three assets: A, B, and C. Asset A’s expected return and standard deviation are 1 percent and 1 percent. Asset B has the same expected return and standard deviation as Asset A. However, the correlation coefficient of Assets A and B is −0.25. Asset C’s return is independent of the other two assets. The expected return and standard deviation of Asset C are 0.5 percent and 1 percent. (a) Find a portfolio of the three assets that...
There are 3 assets. The following information is available about the assets: Asset Expected return Expected standard deviation Beta A .10 .04 1.1 B .14 .06 1.5 C .04 0.0 0 a. (5 points) What is the expected return on a portfolio that is 1/3 invested in each asset? b. (5 points) What is the Beta of a portfolio that is 50% A and 50% C? c. (5 points) If you wanted to have a portfolio with a Beta of...
You manage a risky portfolio with an expected return of 12% and a standard deviation of 24%. Assume that you can invest and borrow at a risk-free rate of 3%, using T-bills. a. Draw the Capital Allocation Line (CAL) for this combination of risky portfolio and risk-free asset. What is the Sharpe ratio of the risky portfolio? b. Your client chooses to invest 50% of their funds into your risky portfolio and 50% risk-free. What is the expected return and...