The standard deviation of annual returns for Stock Y is 45%. The standard deviation of annual returns for Stock Z is 71%. The correlation between the two stocks' returns is +1. If you decide to buy $4500 worth of Stock Z, figure out how much of Stock Y you need to buy or sell in order to create a net-short hedge portfolio. Then, for your answer, type the initial value of the portfolio. Since the portfolio is net-short, type your answer as a negative number.
The standard deviation of annual returns for Stock Y is 45%. The standard deviation of annual returns...
The standard deviation of annual returns for Stock Y is 44%. The standard deviation of annual returns for Stock Z is 74%. The correlation between the two stocks' returns is +1. If you decide to buy $4400 worth of Stock Z, figure out how much of Stock Y you need to buy or sell in order to create a net-short hedge portfolio. Then, for your answer, type the initial value of the portfolio. Since the portfolio is net-short, type your answer...
Stock A's annual returns have a standard deviation of 27%. Stock B's annual returns have a standard deviation of 76%. The two stocks have a correlation of 0. Use calculus to find out what percentage of your money you should invest in Stock A in order to minimize the standard deviation of a portfolio of A and B. Please show step by step! Use formula if needed. Answer:
Considering the following information of three stocks Stock Expected rate of return Standard deviation ABC 13% 20% XYZ 14% 20% MNO 15% 20% The correlation between ABC and XYZ is 0.36 The correlation between ABC and MNO is 0.52 The correlation between XYZ and MNO is 0.68 You decide to invest only in two stocks out of these three stocks. You want to choose a combination of two stocks that will create lower standard deviation. Half of your money will...
Standard Deviation Correlation with Stock Average Return of Returns Stock A 6% 5.52% 0.75 9% 10.75% 0.3 8% 12% -0.4 Suppose you are a risk-averse investor currently holding Stock A. Which of the following stocks would offer the greatest diversification benefits when combined with Stock A in a portfolio? Stock X Stock Y Stock z cannot be determined without beta
6. Calculating a beta coefficient for a single stock Suppose that the standard deviation of returns for a single stock A IS A = 25%, and the standard deviation of the market return is on = 15%. If the correlation between stock A and the market is PAM - 0.6, then the stock's beta is prns against the market returns will equal the true value of Is it reasonable to expect that the beta value estimated via the regression of...
Assume the standard deviation of stock A is 10% and the standard deviation of stock B is 50%. You have bought $10,000 worth of stock A and $30,000 worth of stock B. If the correlation coefficient between the two stocks is -0.20 (negative!), what is the standard deviation of this two-stock portfolio? a) 34.8% b) 35.8% c) 36.3% d) 37.1% e) 37.5%
The standard deviation of a stock's annual returns is 35.0%. The standard deviation of market returns is 26.0%. If the correlation between the returns of the stock and the market is 0.2, what is this stock's beta? Round to two decimal places. Numeric Answer:
1. Bonds have an expected return of 7% and an annual standard deviation of 10% and the stock market has an expected return of 12% and an annual standard deviation of 25%. Assume that the correlation between bond returns and stock returns is 0.5. You choose to invest 75% in stock market and 25% in bonds. The expected annual return of your portfolio is ____________% 2. Bonds have an expected return of 7% and an annual standard deviation of 10%...
) Stock X has an expected return of 8% and the standard deviation of the expected return is 9%. Stock Z has an expected return of 10% and the standard deviation of the expected return is 7%. The correlation between the returns of the two stocks is +0.5. These are the only two stocks in a hypothetical world. What is the expected return and the standard deviation of a portfolio consisting of 100% Stock X? Will any rational investor hold...
6. Consider the following information for Stocks 1 and 2: Expected Standard Stock Return Deviation 1 20% 40% 2 12% 20% NE a. The correlation between the returns of these two stocks is 0.3. How will you divide your money between Stocks 1 and 2 if your aim is to achieve a portfolio with an expected return of 18% p.a.? That is, what are the weights assigned to each stock? Also take note of the risk (i.e., standard deviation) of...