Question

In: Economics

Mr. Green faces two alternativesfor aninvestment Asset ‘A’ has a certain return of 10.25% and asset...

Mr. Green faces two alternativesfor aninvestment Asset ‘A’ has a certain return of 10.25% and asset B has the following probability of return schedule

Probability of return: .25% , 20% , 20% , 15% , 10% , 10% ,

Return ( Yield): 15.0 , 12.0 , 10.0 , 9.0 , 7.5 , 0.0

If selects asset B, what is his expected rate of return?

Characterize Mr. Green's attitude toward risk.

Explain the difference between systematicriskand idiosyncraticrisk. Give one example of each.

Solutions

Expert Solution

(1) For asset B, Expected return = 25% x 15% + 20% x 12% + 20% x 10% + 15% x 9% + 10% x 7.5% + 10% x 0%

= (3.75 + 2.40 + 2.00 + 1.35 + 0.75 + 0)%

= 10.25%

(2) Since Mr. Green prefers Asset B with uncertainty even though Asset A offers same (and certain) return from investment, Mr. Green is a risk-seeking (risk-loving) investor.

(3) Systematic risk is the risk inherent in the market and it cannot be diversified. For example, if a country is undergoing political instability, there is an inherent systematic risk in investment opportunities of that country which cannot be lowered or eliminated by diversification. But unsystematic or idiosyncratic risk is asset-specific risk which can be reduced by diversification. For example, if in a stable economic situation, two similar assets have same risk-return profiles, systematic risk can be decreased by diversifying the portfolio among both the assets.


Related Solutions

An individual faces two alternatives for an investment:  Asset A has the following probability return schedule:   Probability...
An individual faces two alternatives for an investment:  Asset A has the following probability return schedule:   Probability of return Return (yield) % 0.20 10 0.30 8 0.10 - 4 0.40 - 1      Asset B with a certain return of 2.0%. Calculate the expected return on Asset A.Would a risk averse investor ever choose investment A over investment B? Why or why not?   [Hint: You need to calculate and compare expected values to successfully answer this question!]
The risk-free asset has a return of 1.62%. The risky asset has a return of 8.82%...
The risk-free asset has a return of 1.62%. The risky asset has a return of 8.82% and has a variance of 8.82%. Karen has the following utility function: LaTeX: U=a\times\sqrt{r_{c\:}}-b\times\sigma_cU = a × r c − b × σ c, with a=1.3 and b=8.78. LaTeX: r_cr c and LaTeX: \sigma_cσ c denote the return and the risk of the combined portfolio. The optimal amount to be invested in the risky portfolio is 33.85% . (Note: this solution does not necessarily...
Consider the monthly returns of two risky assets. The return of the first asset has a...
Consider the monthly returns of two risky assets. The return of the first asset has a mean of 2% and standard deviation of 3%. The return of the second asset has a mean of 1.5% and standard deviation of 2%. The correlation coefficient of the two returns is 0.3. How can the minimum variance portfolio (MVP) be constructed? What are the mean and standard deviation of the return of the MVP? Consider a portfolio with 50% invested in asset 1...
Your client has a two-asset portfolio with equal weighting and the following characteristics: Return Risk(σ) Asset...
Your client has a two-asset portfolio with equal weighting and the following characteristics: Return Risk(σ) Asset A 5% 20% Asset B 10% 30% If the correlation coefficient between assets A and B is 0.6, what is the standard deviation of the 2-assst portfolio?
Asset A has expected return of 16% and variance of 12.98%. Asset B has an expected...
Asset A has expected return of 16% and variance of 12.98%. Asset B has an expected return of 8%, and a variance of 5.29%. The correlation coefficient between the two assets is 0.6. Portfolio X is composed 50% of portfolio A and 50% of portfolio B. Variance of portfolio X is? Answer percent.
suppose asset a has an expected return of 10% and a standard deviation of 20% asset...
suppose asset a has an expected return of 10% and a standard deviation of 20% asset b has an expected return of 16% and a standard deviation of 40%.if the correlation between a and b is 0.6,what are the expected return and standard deviation for a prtifolio comprised of 40% asset a
Company A has an Asset turnover ratio of .531, return on asset ratio of .127, and...
Company A has an Asset turnover ratio of .531, return on asset ratio of .127, and return on equity of .165. What does that tell me about company A? Company B has an Asset turnover ratio of 1.553, return on asset ratio of .012, and return on equity of .07. What does that tell me about company B? Compare Company A to Company B. The industry average has an Asset turnover ratio of .81, return on asset ratio of .113,...
Asset A has an expected return of 15% and standard deviation of 20%. Asset B has an expected return of 20% and standard deviation of 15%.
      1. Asset A has an expected return of 15% and standard deviation of 20%. Asset B has an expected return of 20% and standard deviation of 15%. The riskfree rate is 5%. A risk-averse investor would prefer a portfolio using the risk-free asset and _______.            A) asset A            B) asset B            C) no risky asset            D) cannot tell from data provided2. The Sharpe-ratio is useful for            A) borrowing capital for investing            B) investing available capital            C) correctly...
Consider two assets. Suppose that the return on asset 1 has expected value 0.02 and standard...
Consider two assets. Suppose that the return on asset 1 has expected value 0.02 and standard deviation 0.05 and suppose that the return on asset 2 has expected value 0.04 and standard deviation 0.06. Consider an equally weighted portfolio in which each asset receives weight 1/2 and let Rp denote the return on the portfolio. Find the expected value of Rp and the variance of Rp as functions of ρ12, the correlation of the returns on the two assets. Please...
Consider two assets. Suppose that the return on asset 1 has expected value 0.06 and standard...
Consider two assets. Suppose that the return on asset 1 has expected value 0.06 and standard deviation 0.15 and suppose that the return on asset 2 has expected value 0.03 and standard deviation 0.08. Suppose that the asset returns have correlation 0.35. Consider a portfolio placing weight ω on asset 1 and weight 1-ω on asset 2. Let Rp denote the return on the portfolio. Find the mean, variance, and standard deviation of Rp as a function of ω. Display...
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT