You are given the following probability distribution of returns for stock J: A probability of .2 that the return will be 12%; a probability of .35 that the return will be 18%; a probability of .3 that the return will be -10%; and a probability of .15 that the return will be 10% What is the expected return of this stock?
Expected Return=Respective return*Respective probability
=(0.2*12)+(0.35*18)+(0.3*-10)+(0.15*10)
=7.2%
You are given the following probability distribution of returns for stock J: A probability of .2...
Expected Returns: Discrete Distribution The market and Stock J have the following probability distributions: Probability rM rJ 0.3 15% 18% 0.4 9 7 0.3 20 11 Calculate the expected rate of return for the market. Round your answer to two decimal places. % Calculate the expected rate of return for Stock J. Round your answer to two decimal places. % Calculate the standard deviation for the market. Round your answer to two decimal places. % Calculate the standard deviation for...
The probability of distribution of returns for two stocks A and B is given in the following table. Scenario Probability return of stock A Return of Stock B Good .25 -.02 .08 Normal .35 .05 .01 Bad .4 .05 -.1 Expected return of stock A is ________ and that of stock B is __________ a. 2.16%, 0.45% b. 3.25%, 1% c. 2.16%, -1.24% d. 3.25%, -1.65%
Given the probability distribution below, calculate the expected rate of return for stock A and stock B Rate of return (%) Probability Stock A Stock B 0.1 10 35 0.2 2 0 0.4 12 20 0.2 20 25 0.1 38 45 Stock A = 14%; Stock B = 21% Stock A = 23% ; Stock B = 12% Stock A = 25%; Stock B = 15% Stock A =31% ; Stock B = 27%
Please show work and formulas.
Problem 2: You are given the following probability distribution for a stock: Pr. Outcome .4 .6 A. Compute the expected return B. Compute the standard deviation C. Presuming the stock returns are normally distributed, what do these results indicate? -4% 12%
Problem 8: You are given the following probability distribution for a stock: Pr. Outcome.6 .4 -4% .6 12% (A. Compute the expected return) (B. Compute the standard deviation) (C. Presuming the stock returns are normally distributed, what do these results indicate?)
a. Stock Moon and Noon have the following probability distributions of returns: Probability Returns Stock Moon Stock Noon 20% 10% 12% 15% 2% 0.3 0.4 0.3 -2% From the above information, calculate for each stock: i) The expected rate of return. (3 Marks) ii) The standard deviation. (3 Marks) iii) The coefficient of variation. (2 Marks) iv) Based on your calculation in part (iii), decide on the stock that you should invest on. Justify your answer. (4 Marks) b. Suppose...
You plan to make an investment. given the following probability distribution of returns, what is the expected return on the investment ? if the standard deviation of the return is $77,460, what is the CV of the investment ? market condition probability profit $000' good 30% 300 normal 40% 200 bad 30% 100
1. You plan to make an investment. Given the following probability distribution of the returns, what is the expected return on the investment? If the standard deviation of the returns is $77,460, what is the CV of the investment? Market condition Probability Profit ($000’) Good 30% 300 Normal 40% 200 Bad 30% 100
You are given the following probability distribution for a stock: Probability Outcome .5 -6% .5 18% A) Compute the expected return. B) Compute the standard deviation. C) Compute the coefficient of variation.
Returns for Stocks A and Stock B have the following distribution: Probability Rate of Return Stock A Rate of Return Stock B 0.20 +16% -10% 0.30 +10% -6% 0.50 -30% +40% a) What is the Expected Return for Stock A? b) What is the Standard Deviation for Stock A? c) What is the Expected Return for Stock B? d) What is the Standard Deviation for Stock B? e) What is the Expected Return for a Portfolio with an equal 50%...