Expected return of stock =
State of Economy | Probability (P) | Returns (R) | P * R |
Recession | 6% | -20.8% | -1.248% |
Poor | 21% | 4,4% | 0.924% |
Normal | 47% | 12,2% | 5.734% |
Boom | 26% | 27.9% | 7.254 |
Total Expected return on Stock is | 12.664% |
Stock's Expected return = 12.664%
Check There is 6 percent probability of recession, 21 percent probability of a poor economy, 47...
There is 7 percent probability of recession, 18 percent probability of a poor economy, 50 percent probability of a normal economy, and 25 percent probability of a boom. A stock has returns of −20.5 percent, 4.1 percent, 11.9 percent and 27.6 percent in these states of the economy, respectively. What is the stock's expected return?
The probabilities of an economic boom, normal economy, and a recession are 15 percent, 83 percent, and 2 percent, respectively. For these economic states, Stock A has deviations from its expected returns of -0.03, 0.01, and 0.02 for the three economic states respectively. Stock B has deviations from its expected returns of 0.15,0.06, and -0.09 for the three economic states, respectively. What is the covariance of the two stocks?
An analyst estimates there is a probability of 20 percent that there will be a recession next year. He thinks the probability of things being normal is three times the probability of a recession, with the remaining probability assigned to a boom taking place. A stock is expected to return -14 percent in a recession, 7 percent under normal conditions and 21 percent if there is a boom. What is the expected return (in percent) on this stock? Answer to...
The common stock of Manchester & Moore is expected to earn 14 percent in a recession, 7 percent in a normal economy, and lose 4 percent in a booming economy. The probability of a boom is 15 percent while the probability of a recession is 5 percent. What is the expected rate of return on this stock? a. What is the expected rate of return on this stock? 5.7% b. What is the variance of the returns on this stock?...
Consider the following information: Probability of State of Economy State of Economy Recession Normal Boom Portfolio Return If State Occurs - 17 21 46 33 26 Calculate the expected return. (Do not round intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.) Expected return
Probability of State of Rate of Return if State State of Economy Economy Occurs Recession .21 -04 Normal 45 Boom .34 25 .14 Calculate the expected return.
Stock A has the following returns for various states of the economy: State of Economy Probability Stock A's Return Recession 5% -50% Below average 25% -3% Average 35% 10% Above average 20% 20% Boom 15% 45% Stock A's expected return is _________ 11% 22% 4.4% 9.75%
Consider the following information: State of Economy Recession Normal Boom Probability of State of Economy .21 .45 .34 Rate of Return if State Occurs -.06 13 .26 Calculate the expected return. Multiple Choice O O 12.76% O 2.20% O 13.43% O 13.97% O O 14.10%
A stock is expected to earn 15 percent in a boom economy and 7 percent in a normal economy. There is a 35 percent chance the economy will boom and a 65.0 percent chance the economy will be normal. What is the standard deviation of these returns? 3.82 Percent 4.85 Percent 4.97 Percent 5.63 Percent 3. A portfolio consists of 24 percent Stock A, 54 percent Stock B, and 22 percent Stock C. What is the portfolio expected return given...
If the economy is normal, Stock A is expected to return 11.00%. If the economy falls into a recession, the stock's return is projected at a negative 14%. If the economy is in a boom the stock has a projected return of 20.0% The probability of a normal economy is 60% while the probability of a recession is 20% and boom is 20%. What is the expected return of this stock? **ENTER YOUR ANSWER AS A PERCENTAGE WITH ONE DECIMAL...