Weight of Stock A = W(A) = 0.3
Weight of Stock B = W(B) = 0.7
ER(A) = 11%
ER(B) = 6%
Var (A) = 0.0324
Var (B) = 0.0196
Correlation = 0.3
Covariance = Correlation x Var (A) x Var (B)
Cov = 0.3 x 0.0324 x 0.0196 = 0.00019051
Portfolio Variance = W(A)2 x Var(A) + W(B)2 x Var (B) + 2xW(A)xW(B)xCov(A,B)
Portfolio Variance = (0.3)2 x 0.0324 + (0.7)2 x 0.0196 + 2x0.3x0.7x0.00019051
Portfolio Variance = 0.002916 + 0.009604 + 0.00008001
Portfolio Variance = 0.0126
Standard deviation of portfolio = Square root of portfolio variance
Standard deviation of Portfolio = Sq. root (0.0126) = 0.11225
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Question 9 Consider the following two stocks: Stock A Stock B Expected Return Variance 1196 696 0.0324 0.0196 If the correlation of their return is equal to 0.3, what is the standard deviation of a portfolio of the two stocks whose weight in stock A is equal to 0.3? (Answers rounded to two decimal digits)
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Question 7. Solution needs to be handed in Suppose CAPM holds and that the market portfolio has an expected return of 11% and a volatility of 24%. Also, assume that the risk-free rate is 1%; What is the volatility of the portfolio that has the lowest possible volatility while having an expected return equal to 7%2 (Use two decimal digits in your final answer) .
Consider two stocks, Stock D, with an expected return of 20 percent and a standard deviation of 36 percent, and Stock I, an international company, with an expected return of 6 percent and a standard deviation of 16 percent. The correlation between the two stocks is –0.01. What are the expected return and standard deviation of the minimum variance portfolio? (Do not round intermediate calculations. Enter your answer as a percent rounded to 2 decimal places.) Expected Return? Standard deviation?
Assume Stocks A and B have the following characteristics: Stock Expected Return Standard Deviation A 9.2% 33.2% B 15.2% 62.2% The covariance between the returns on the two stocks is .0012. a. Suppose an investor holds a portfolio consisting of only Stock A and Stock B. Find the portfolio weights, XA and XB, such that the variance of her portfolio is minimized. (Hint: Remember that the sum of the two weights must equal 1.) (Do not round intermediate...
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Question 1u The last A-year returns of the stocok of a given company have been the following of a given com pany have been the following Year Return -4 10% 16,40% 33, 10% 19,90% Estimate the standard deviation of a portfolio that allocates 30% of the wealth to b invested to this stock and the rest to the risk free asset. (Round your answer to two decim al digits).
Consider a portfolio that contains two stocks. Stock "A" has an expected return of 10% and a standard deviation of 20%. Stock "B" has an expected return of -10% and a standard deviation of 25%. The proportion of your wealth invested in stock "A" is 60%. The correlation between the two stocks is 0. What is the expected return of the portfolio? Enter your answer as a percentage. Do not include the percentage sign in your answer. Enter your response...
1.3 (5 points) Two stocks have the following expected returns and standard deviations Stock Stock Expected return Standard Deviation A 10% 12% B 15% 20% Consider a portfolio of A and B, and let w, and wg denote the portfolio weights of these two assets, with W + W, =1. Suppose that the correlation between the expected returns on A and B is equal to 0.3. Use these data to construct the portfolio of A and B with the lowest...
An investor can design a risky portfolio based on two stocks, A and B. Stock A has an expected return of 45% and a standard deviation of return of 9%. Stock B has an expected return of 15% and a standard deviation of return of 2%.The correlation coefficient between the returns of A and B is 0.0025. The risk-free rate of return is 2%. The standard deviation of return on the minimum variance portfolio is _________.
A.) Calculate the expected
return for the two stocks (Do not round intermediate calculations;
enter your answers as a percent rounded to 2 decimal places).
B.) Calculate the standard deviation for the two stocks (Do not
round intermediate calculations; enter your answers as a percent
rounded to 2 decimal places).
Consider the following information: Probability of Rate of Return if State Occurs State of Economy Stock A Stock B .030 -.39 .59 110 .17 .280 .52 Economy Recession Normal Boom...
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3.4 Comparing stocks You have the opportunity to invest in either stock A or stock B, and we know the following: Stock A has a standard deviation of 0240, and the correlation between A and the market portfolio is 0.4 Stock B has a standard deviation of 0.3, and the correlation between B and the market portfolio is...