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- Assume you have two assets A and B. You know the expected return and standard deviation of returns for each asset. This information is shown in the table below. You plan to put 50% of your wealth into each assets. What would the expected return be for the portfolio? Asset A B 0.03 0.27 0.135 0.15 returns 12% 15% standard deviations 20% 40%You are going to invest $20,000 in a portfolio consisting of assets X, Y, and Z, as follows: Asset Annual Return Probability Beta Proportion X 10% 0.50 1.2 0.333 Y 8% 0.25 1.6 0.333 Z 16% 0.25 2.0 0.333 Given the information in Table 5.2, The beta of the portfolio in Table 8.2, containing assets X, Y, and Z is ________. Select one: a. 1.6 b. 2.0 c. 1.5 d. 2.4Suppose you are considering investing your entire portfolio in three assets A, B and C. You expect that after you invest, four possible mutually exclusive scenarios will occur, with associated returns (in %) for each of the three assets as listed below. The probability of each scenario is given below. A B C Probabilities return 0.05 0.50% -3.60% 3.60% 0.35 0.60% 2.75% 0.15% 0.45 3.66% 1.45% 0.45% 0.15 -4.80% -0.60% 6.30% Find the expected returns and standard deviations of Asset A, B & C. (HINT: the expected return is given by the probability-weighted sum of returns in each scenario. The expected standard deviation is given by the square root of the probability-weighted sum of squared deviations from the expected return.) Is there any reason to invest in Asset A given its low expected return and high standard deviation?
- Consider two assets, A and B. A earns +4%, -5%, or +3%, in scenarios 1, 2, and 3. B earns -5%, +3%, or +4%, in scenarios 1, 2, and 3. Each scenario is equally likely. Compute the expected rates of return and SD for each asset, A and B. Now, consider a portfolio of assets A and B called AB, where the investor holds fraction 59% of his portfolio in A and fraction (1-59%) in B. Compute the standard deviation of AB. Compare the new standard deviation to that of each asset's individual standard deviation. What was the change in standard deviation between asset A and portfolio AB? StDev(AB) - StDev(A). Report answer to the four decimal place.Consider a position consisting of a $100,000 investment in asset A and a $100,000 investment in asset B. Assume that the daily volatilities of both assets are 1% and that the coefficient of correlation between their returns is 0.3. What is the 5-day 99% VaR for the portfolio?You will have a portfolio that is only comprised of two assets. You plan to allocate 47.1% into asset A, which has an expected return of 12.1%. The remainder of your portfolio will be allocated to asset B, which has an expected return of 5.9%. What is your expected return on this two-asset portfolio? State your answer as a percentage with two decimal places (i.e., 13.21, not 0.1321).
- Set up the complete formula for Dollar Weighted Return (DWR) for the following portfolio including final value of the portfolio. Year 0 1 2 3 4 Actions at the ending of the year (Yr0)Starting with $1000 (Yr1)Adding $100 (Yr2)Withdrawing $200 (Yr3)Adding $300 (Yr4)Ending Value = ? ROR during each Yr (Yr0) - (Yr1) 8% (Yr2)-4% (Yr3) 9% (Yr4) 3% A. Calculate the time weighted return (TWR) Complete Questions with respect to Excelif you were to invest 40% in A and 60% in B, what would be the expected return of your portfolio? Enter return in decimal form, rounded to 4th digit, as in "0.1234"An investor has an investment that has produced the following returns: Year 1: 10%, Year 2: 5%, Year 3: -7%, Year 4: -3%, Year 5: 12%. Calculate the arithmetic mean return on this investment. O 6.75 O 17.00 3.40 8.50
- 7. Future values (S2.1) Compute the future value of a $100 investment for the following combinations of rates and times. = 6%, t = 10 years. b. r= 6%, t = 20 years. c. r = 4%, t = 10 years. d. r = 4%, t = 20 years. a. r =You are going to invest $50,000 in a portfolio consisting of assets X, Y, and Z, as follows; What is the expected return of this portfolio? Calculate the beta coefficient of the portfolioLet R be a random variable taking three possible values: 7% with probability 0.4, 5% with probability 0.25, -2% with probability 0.35. Consider a 3-year investment, where you invest £10 at the start for the first year and £5 at the start of the second year and £10 at the start of the third year. You can choose between two types of investments, type A and type B. In type A the annual effective rates for years 1, 2 and 3 are assumed to be independent and identically distributed random variables {R}k=1,2,3 with distribution given by the r.v. R as described above. In type B the annual effective rates for the three years are the same rate, which is assumed to be a uniform random variable à on the interval [-3%, 5%]. (a) Which investment type would you choose if you wanted to maximise the expected accumulate value after 3 years ? Justify your choice and provide details of your calculations. (b) Which investment type would you choose if you wanted to minimise your risk after 3 years? Assume…