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Q: Standard deviation of portfolio returns is a measure of ___________. Group of answer choices…
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Q: What is the standard deviation of their portfolio?
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- Two-Asset Portfolio Stock A has an expected return of 12% and a standard deviation of 40%. Stock B has an expected return of 18% and a standard deviation of 60%. The correlation coefficient between Stocks A and B is 0.2. What are the expected return and standard deviation of a portfolio invested 30% in Stock A and 70% in Stock B?Consider a portfolio comprise of three securities in the following proportion and with the indicated securities beta. Security Amount Invested Beta Expected return A 1.5million 1.0 12% B 1million 1.5 13.5% C 2million 0.8 9% Calculate the portfolio’s; Beta Expected return Determine whether this portfolio have more or less systematic risk than an average asset.Question 2 The expected returns and standard deviation of returns for two securities are as follows: Security Z Security Y Expected Return 15% 35% Standard Deviation 20% 40% The correlation between the returns is +0.25. a) Calculate the expected return and standard deviation for the following portfolios: i) All in Z ii) 0.75 in Z and 0.25 in Y iii) 0.5 in Z and 0.5 in Y iv) 0.25 in Z and 0.75 in Y v) All in Y b) Draw the mean-standard deviation frontier. c) Which portfolios might not be held by an investor who likes high expected return and low standard deviation?
- assume that the market consists of two securities. Security A has a market value of $1 billion and a covariance with the market portfolio of 0.15. Security B has a market value of $3 billion and a covariance with the market portfolio of 0.08. What is the standard deviation of the market portfolio?Two securities have the following characteristics: Security A Security B Expected return 32% 17% Standard deviation 28% 34% Proportion (Weight) 55% 45% Beta 1.2 0.25 Correlation Coefficient 0.85 Determine the risk (standard deviation) of the portfolio with Securities A and B.Question: A portfolio consists of two stocks: Stock Expected Return Standard Deviation Weight Stock 1 10% 15% 0.30 Stock 2 13% 20% ??? The correlation between the two stocks’ return is 0.50(a) Calculate the expected return and standard deviation of the portfolio. Expected Return: Standard Deviation: b) (i) Briefly explain, in general, when there would be “benefits of diversification” (for any portfolio of two securities). (ii) Describe whether the above portfolio would exhibit “benefits of diversification” (and why). [No calculations are required.] (c) Show your calculations re: whether the above portfolio exhibits “benefits of diversification”and indicate whether it does/doesn’t (and why).
- consider a portfolio composed of five securities. All the securities have a beta of 1.0 and unique or specific risk (Standard Deviation) of 25 percent. The portfolio distributes weight equally among its component securities. If the Statement Deviation of the market index is 18 percent calculate the total risk of the portfolio.Consider two risky securities A and B, as well as a risk-free bond. Their average returns and standard deviations are presented in the table below. The correlation between the Securities A and B is 0.3. Average Return Standard Deviation Security A 8% 12% Security B 13% 20% Risk-free bond 5% 0% a) What is the average return and standard deviation of an equally-weighted portfolio in A and B?Question #1. ‘The expected return from a portfolio of securities is the average of the expected returns of the individual securities that make up the portfolio, weighted by the value of the securities in the portfolio.’ ‘The expected standard deviation of returns from a portfolio of securities is the average of the standard deviations of returns of the individual securities that make up the portfolio, weighted by the value of the securities in the portfolio.’ Are these statements correct? What can be said about the portfolio that is represented by any point along the efficient frontier of risky investment portfolios? and What is meant by ‘two-fund separation’? ‘The capital asset pricing model tells us that a security with a beta of 2 will be expected to yield a return twice that of a security whose beta is 1.’ Is this statement true?
- Angela’s portfolio holds security A, which returned 12.0%, security B, which returned 15.0% and security C, which returned -5.0%. At the beginning of the year 45% was invested in security A, 25.0% in security B and the remaining 30% was invested in security C. The correlation between AB is 0.75, between AC 0.35, and between BC -0.5. Securities A's standard deviation is 12%, security B's standard deviations is 15% and security C's is 10%. Required: Calculate the: A five-year bond pays interest The par value is GHc 1000 and the coupon rate equals seven (7) percent. If the market's required return on the bond is eight (8) percent, at what market price does this sell for? Literature argues that bond prices are inversely related to interest rates leading to different types of bonds issue. Briefly define Par Bonds, Premium Bonds and Discount Cal Bank has a corporate bond that matures in two years but makes semi-annual interest The par…Angela’s portfolio holds security A, which returned 12.0%, security B, which returned 15.0% and security C, which returned -5.0%. At the beginning of the year 45% was invested in security A, 25.0% in security B and the remaining 30% was invested in security C. The correlation between AB is 0.75, between AC 0.35, and between BC -0.5. Securities A's standard deviation is 12%, security B's standard deviations is 15% and security C's is 10%. Required: Calculate the: a) Explain what happens to a portfolio's overall risk when securities that are uncorrelated are combined. b) List four steps that go into selecting an optimal portfolio of risky assets.Angela’s portfolio holds security A, which returned 12.0%, security B, which returned 15.0% and security C, which returned -5.0%. At the beginning of the year 45% was invested in security A, 25.0% in security B and the remaining 30% was invested in security C. The correlation between AB is 0.75, between AC 0.35, and between BC -0.5. Securities A's standard deviation is 12%, security B's standard deviations is 15% and security C's is 10%. Required: Calculate the: a) Expected return and Portfolio variance of Angela's Portfolio b) Portfolio Standard deviation of What happens to the portfolio risk if market conditions reduce the risk of security B by 50%?