(i) Calculate the expected rate of return(r) and risk(o) for the following portfolios: 1.40% security 1 and 60% security 2 II.80% security 1 and 20% security 2 (ii) Given a risk-free rate of 4%, describe how Mr. Adani can use a combination of a risk- free instrument and a risky portfolio with an expected return of 15% to achieve an expected return of 26%.
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- Suppose you observe the following situation: Security Ruby Pearl Expected Return 14.9% 21.0% Beta 0.70 2.13 A). If these two securities are correctly priced, calculate the risk-free rate. Round your answer to 4 decimal points. B). If these two securities are correctly priced, find the market risk premium (using the findings of Requirement-A). Round your answer to 4 decimal points. C). If the current market data shows that the risk-free rate is 3.52 percent, are these securities fairly priced? Comment on your answer. Round your answers to 4 decimal points. D). Calculate the expected return and beta of an equally weighted portfolio of these two securities. Round your answers to 3 decimal points.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?Consider two securities, A and B, whose standard deviations of returns and betas are given below: Security A Security B Standard deviation 15% 25% Beta 1.30 0.75 Which security will have the higher risk premium? Question 20 options: A) Security A B) Security B
- Suppose you observe the following situation on two securities:Security Beta Expected Return Pete Corp. 0.8 0.12 Repete Corp. 1.1 0.16 Assume these two securities are correctly priced. Based on the CAPM, what is the return on the market?Question: There are three securities in the market. The following chart shows their possible payoffs: &n... Edit question There are three securities in the market. The following chart shows their possible payoffs: State Probabilityof Outcome Return on Security 1 Return on Security 2 Return on Security 3 1 .14 .199 .199 .049 2 .36 .149 .099 .099 3 .36 .099 .149 .149 4 .14 .049 .049 .199 a-1. What is the expected return of each security? (Do not round intermediate calculations and enter your answers as a percent rounded to 2 decimal places, e.g., 32.16.) Answer 12.40% a-2. What is the standard deviation of each security? (Do not round intermediate calculations and enter your answers as a percent rounded to 2 decimal places, e.g., 32.16.) Answer 4.50% b-1. What are the covariances between the pairs of securities? (A negative answer should be indicated by a minus sign. Do not round intermediate calculations and round your…Consider two securities, A and B, whose standard deviations of returns and betas are given below: Security A Security B Standard deviation 15% 25% Beta 1.30 0.75 Which security will have the higher risk premium? Security A or B?
- There are three risky securities (A, B, and C) in the market. An investor can only invest in individual securities (not portfolio). E(r) σ A 0.2 1 B 0.3 2 C 0.21 3 (a) If a risk-averse investor prefers security C to security A. Will the investor prefer security B to security A?(b) Are there risk-averse investors who prefer A to B? [Hint: draw a graph to answer this question.]The market portfolio (M) has the expected rate of return E(rM) = 0.12. Security A is traded in the market. We know that E(rA) = 0.17 and βA = 1.5. (1) What is the rate of return of the risk-free asset (rf)? (2) Security B is also traded in the market. βB = 0.8. Then what is “fair” expected rate of return of security B according to the CAPM? (3) Security C is a third security traded in the market. βC = 0.6, and from the market price, investors calculate E(rC) = 0.1. Is C overpriced or underpriced? What is αC?Hi goodmorning can you answer questions 2 this is a continuation from question one . Question 2 Using the data generated in the previous question a) Plot the Security Market Line (SML) b) Superimpose the CAPM’s required return on the SML c) Indicate which investments will plot on, above and below the SML? d) If an investment’s expected return (mean return) does not plot on the SML, what does it show? Identify undervalued/overvalued investments from the graph
- 3) i) Calculate the average returns, variance and standard deviation for three securities X, Y and Z that have performed as follows. Returns % Year X Y Z 1 11 36 -3 2 6 -7 0 3 -8 21 5 4 28 -12 9 5 13 43 5 ii) Is there any basis for preferring one of these securities over the others? iii) Calculate the covariances between X, Y and Z.An investor wishes to contruct a portfolio consisting of security 1 and security 2. the expected return on the two securities are E(R1) = 0.08 And E(R2) = 0.12 and the standard deviation 1 = 0.04 and Standard deviation 2 = 0.06. the correlation coefficient between thier returns is P1,2 = -0.5. Investor is free to choose the investment proportions W1 And W2 only to requirment that w1+w2=1 and both w1 and w2 are positive.There is no limit to the number of portfolios that meet thses requirements, since there is no limit to the number of proportions that sum to 1. Therefore a representative selection of values is considered w1: 0, 0.2, 0.4, 0.6, 0.8, and 1Q1 Consider two perfectly negatively correlated risky securities, A and B. A has an expected rate of return of 13% and a standard deviation of 21%. B has an expected rate of return of 10% and a standard deviation of 15%. What are the weights of A and B in the minimum variance portfolio? Q2 You invest $100 in a risky asset with an expected rate of return of 0.12 and a standard deviation of 0.2 and a T-bill with a rate of return of 0.05. Calculate the slope of the capital allocation line formed with the risky asset and the risk-free asset.