| Variance | =( w2A*σ2(RA) + w2B*σ2(RB) + 2*(wA)*(wB)*Cor(RA, RB)*σ(RA)*σ(RB)) |
| Variance | =0.3^2*0.03^2+0.7^2*0.05^2+2*0.3*0.7*0.03*0.05*0.4 |
| Variance | 0.00156 |
| Standard deviation= | (variance)^0.5 |
| Standard deviation= | 3.95% = 0.0395 |
Expected Return of Asset 1 = 10% Expected Return of Asset 2 = 15% The standard...
Asset 1 has 6% expected return and 5% standard deviation.Asset 2 has 12% expected return and 10% standard deviation A. If the correlation coefficient is less than one, then no portfolio obtained by combining assets 1 and 2 can have an expected return larger than 6%. B. If the correlation coefficient is equal to one, then no portfolio obtained by combining assets 1 and 2 can have a standard deviation lower than 5%. C. If the correlation coefficient is less...
Expected Return of Asset 1 = 15.00% Standard Deviation of Asset 1 = 17.00% Expected Return of Asset 2 = 9.75% Standard Deviation of Asset 2 = 8.88% The correlation coefficient1,2 = 0.45 A portfolio invested 50% in Asset 1 and 50% in Asset 2 is formed. Compute the portfolio's expected return. Select one: a. 11.22% b. 4.71% c. 12.38% d. 9.09% e. 27.20%
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...
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 0.40. What are the expected return and standard deviation of the minimum variance portfolio?
asset 1 has an expected return of 10% and a standard deviation of 20%. Asset 2 has an expected return of 15% and a standard deviation of 30%. the correlation between the two assets is -1.0. portfolios of these two assets will have a standard deviation of what?
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 0.40. What are the expected return and standard deviation of the minimum variance portfolio? (Do not round intermediate calculations. Enter your answers as a percent rounded to 2 decimal places.)
Assume an investment manager is considering to invest in a portfolio composed of Stock (A) and Stock (B). Stock (A) has an expected return of 10% and a Variance of 100 (Standard Deviation=10), while Stock (B) has an expected return of 20% and a Variance of 900 (Standard deviation=30).1- Calculate the expected return and variance of the portfolio if the proportion invested in Sock (A) is (0, .2, .3,.5. .6,.7,1) .The Correlation Coefficient is .4.2- If the Correlation Coefficient is...
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...
49 | Asset 1 has an expected return of 10% and a standard deviation of 20%. Asset 2 has an expected return of 15% and a standard deviation of 30%. The correlation between the two assets is -1.0. Portfolios of these two assets will have a standard deviation between 0% and 20% between 20% and 30% between 0% and 30% O below 10%
Consider a portfolio consisting of the following two risky assets. Asset i Hi, Return on Asset i 7% 7% 0, Risk in Asset i 18% 14% The coefficient of correlation between the returns is p = -100%. (a) State the expected return and associated risk (as measured by the standard deviation) in terms of w if w is the weight allocation of Asset 1 in the portfolio. Hry (w) = 0.07 Or, (w) = sqrt(0.0632w^2-0.C (b) Suppose that the portfolio...