5. The beta can be calculated as :
Beta = correlaton of portfolio with market * standard deviation of portfolio / standard deviation of market
= 0.85 * 0.12/0.15
= 0.68
So, the correct option is option B.
6.The option C is incorrect,rest all options are correct .
Covariance = correlation between A and B * Standard deviation of A * Standard deviation of B
So, the correct option is option C.
7. The weighted Beta is :
weight of stock A *beta + weight of stock B * beta + wieght of stock C * Beta
= 0.5* 2 + 0.2*0.7 + 0.3*0.6
= 1 + 0.14 + 0.18
= 1.32
So, the correct option is option A.
Portfolio B has a standard deviation of 12% and a correlation with the market of 0.85....
Portfolio Chas a standard deviation of 20% and a correlation with the market of 0.9. If the standard deviation of the market is 18%, what is the beta for C? O a. 0.93 O b. 1.00 O c. 1.11 O d. 1.32
A stock has a correlation with the market of .45. The standard deviation of the market is 21%, and the standard deviation of the stock is 35%. a. What is the covariance between the market and the stock? (This part is related to Chapter 6, correlation.) b. Calculate the stock beta.
Question 14 5 pts The correlation coefficient between a stock and the market portfolio is +0.6. The standard deviation of return of the stock is 30 percent and that of the market portfolio is 20 percent. Calculate the beta of the stock 0.9 1.1 1.0 0.6
Problem #5 (12 Marks) You have a portfolio with a standard deviation of 30% and an expected return of 18%. You are considering adding one of the two stocks in the table below to your portfolio. After adding the stock, you will have 20% of your money in the new stock and 80% of your money in your existing portfolio. A) Calculate the risk and return of a new portfolio with 20% invested in stock A and 80% in your...
Stock E(R) Standard Deviation Correlation between the stock and the market portfolio A 13% 12% 0.9 B 11% 16% 0.5 C 16% 23% 0.3 Standard Deviation for the market portfolio: 8% Risk free rate of return: 3% Market rate of return: 11% a. Calculate the alpha of three stocks above and determine if each stock is underpriced or overpriced. b. If you currently hold a market index portfolio, which stock is the best stock to add to your portfolio? c....
Consider a stock that has a standard deviation of 10.4% and the correlation with the market is 0.54. The standard deviation of the market is 16.3%. What is the beta of the stock? Enter your answer rounded to 2 DECIMAL PLACES. Enter your response below.
A stock has a standard deviation of 32.00% and a correlation with the overall market of 0.41. If the market portfolio has a standard deviation of 29.00%, what is the Beta for the stock? Submit Answer format: Number: Round to: 2 decimal places. A stock has a Beta of 1.39. The current risk free rate in the economy is 2.60%, while the market portfolio risk premium is 6.00%. What is the risk premium for holding this stock?
The following are estimates for two stocks. Firm-Specific Standard Deviation Expected Return 12% 18 Stock Beta 0.85 1.40 The market index has a standard deviation of 22% and the risk-free rate is 11% a. What are the standard deviations of stocks A and B? (Do not round Intermediate calculations. Round your answers to 2 decimal places.) StockA Stock B b. Suppose that we were to construct a portfolio with proportions: Stock B Compute the expected return, standard deviation, beta, and...
EXTRA RISK PROBLEMS Stock A Stock B Expected Return 10% 16% Standard Deviation Correlation coefficient with the Market Correlation coefficient with Stock B Risk free rate 25% Expected return on the Market 12% Standard deviation of the Market 18 1. What is the expected return on a portfolio comprised of $6000 of Stock A and $4000 of Stock B? 2. What is the Standard deviation of this portfolio? 3. Does it make sense to combine these two in this way?...
The expected return of the market portfolio is 10% and the standard deviation of the returns on the market portfolio is 15%. Betas of two stocks are 0.8 and 1.2. The covariance between their returns is approximately Select one: a. 0.0960 b. 0.1440 c. 0.0207 d. 0.0216