60.
|
You recently purchased a stock that is expected to earn 30 percent in a booming economy, 9 percent in a normal economy, and lose 33 percent in a recessionary economy. There is a 5 percent probability of a boom and a 75 percent chance of a normal economy. What is your expected rate of return on this stock?
E(r) = (0.05 × 0.30) + (0.75 × 0.09) + (0.20 × -0.33) = 1.65 percent
|
61.
|
The common stock of Manchester & Moore is expected to earn 13 percent in a recession, 6 percent in a normal economy, and lose 4 percent in a booming economy. The probability of a boom is 5 percent while the probability of a recession is 45 percent. What is the expected rate of return on this stock?
E(r) = (0.45 × 0.13) + (0.50 × 0.06) + (0.05 × - 0.04) = 8.65 percent
|
62.
|
You are comparing stock A to stock B. Given the following information, what is the difference in the expected returns of these two securities?
E(r)A = (0.45 × 0.12) + (0.55 × -0.22) = -6.70 percent
E(r)B = (0.45 × 0.17) + (0.55 × -0.31) = -9.40 percent Difference = -6.70 percent - (-9.40 percent) = 2.70 percent |
No comments:
Post a Comment