Portfolio 1- calculate the expected return, variance and standard deviation of asset A 4.8%, Asset B 0.75%, Asset C 17.5 and 20.2 and risk free asset F.
Note: there is also a risk free asset F whos expected return is 9.9%
Portfolio 1- calculate the expected return, variance and standard deviation of asset A 4.8%, Asset B...
issue on an individual asset - what is the expected return, variance and standard deviation of asset A only I WA TISK and fetui11 man those that are provided in the article. The table below gives information on three risky assets: A, B, and C. Correlations Asset Expected return Standard Deviation of the Return B C 0.4 0.15 11.5 23 0.25 B 14 43 0.25 1 " CI 18 58 0.4 0.15 There is also a risk-free asset F whose...
1. The two-asset case The expected return for asset Als 5.50% with a standard deviation of 3.00%, and the expected return for asset Bis 5.25% with a standard deviation of 6.00% Based on your knowledge of efficient portfolios, fill in the blanks in the following table with the appropriate answers. Proportion of Portfolio in Security A Proportion of Portfolio in Security B W Expected Portfolio Return Standard Deviation 0, (%) Case I(PAR -0,4) WA TP Case II (PAN Case III(PAR...
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...
8. Calculate the PORTFOLIO Expected Return and standard deviation of a 60/40 Portfolio of Asset A and asset B. ASSET A 60% ASSET B 40% Return in State Return in State R (A) R(B) PORTFOLIO Rport in Sate S R(P)i Deviation R(P)i Pr Portfolio (Deviation Portfolio 2 State S Squared Dev*Pr Pr State P 0.4 0.6 E(R) E(R) Portfolio Portfolio Var Portfolio sd - 9. Compare the Risk-Return of the two stocks ALONE and the joint risk in the portfolio...
2. (Understanding optimal portfolio choice) Consider two risky assets, the expected return of asset one is μ-0.1, the expected return of asset two is μ2-0.15, the risk or standard deviation of asset one is σ1-0.1, the risk or standard deviation of asset two is σ2-02. The two assets also happen to have zero correlation. An investor plans to build a portfolio by investing w of his investment to asset one and the rest of his investment to asset two. Calculate...
What is the expected return and standard deviation of a portfolio consisting of $4200 invested in a risk-free asset with an 6.9-percent rate of return, and $1400 invested in a risky security with a 18.9-percent rate of return and a 23.9-percent standard deviation?
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...
You invest $100 in a risky asset with an expected rate of return of 0.12 and a standard deviation of 0.15 and a T-bill with a rate of return of 0.05. A portfolio that has an expected outcome of $115 is formed by Investing $100 in the risky asset. Investing $80 in the risky asset and $20 in the risk-free asset. Borrowing $43 at the risk-free rate and investing the total amount ($143) in the risky asset. Investing $43 in...
you invest in a risky asset with an expected rate of return of 0.17 and a standard deviation of 0.,40 and a T-bill with a rate of return of 0.04. what percentages of your money must be invested in the risky asset and the risk-free asset, respectively, to form a portfolio with an expected return of 0.11? a. 53.8% and 46.2% b.75% and 25% c.62.5% and 37.5% d.46.2% and 53.8%
A portfolio has an expected rate of return of 10% and a standard deviation of 29%. The risk-free rate is 2.50%. An investor has the following utility function: U = E(r) - (1/2)A*Variance. Which value of A makes this investor indifferent between the risky portfolio and the risk-free asset?