(See Solution) An investor wishes to buy a stock to be held for one year in anticipation of capital gain. She has narrowed her choice down to High-Volatility
Question: An investor wishes to buy a stock to be held for one year in anticipation of capital
gain. She has narrowed her choice down to High-Volatility Engineering and Stability
Power. Both stocks currently sell for $100 per share and yield $5 dividends. The
probability distribution for next year’s price has been judgmentally assessed for each
stock. These are given below, where
P 1 : Price per share of High-Volatility stock
P 2 : Price per share of Stability stock.
|
HIGH VOLATILITY
ENGINEERING |
STABILITY
POWER |
|||||
| p 1 | P[P 1 =p 1 ] | p 2 | P[P 2 =p 2 ] | |||
|
$25
50 75 100 125 150 175 200 225 250 |
.05
.07 .10 .05 .10 .15 .12 .10 .12 .14 |
$95
100 105 110 |
.10
.25 .50 .15 |
|||
- Determine the expected value or average price for a share of High Volatility stock.
- Determine the variance and standard deviation for a share of High Volatility stock.
- Determine the expected value or average price for a share of Stability Power stock.
- Determine the variance and standard deviation for a share of Stability Power stock.
- Plot price against probability of occurrence for each stock using a "spike" diagram similar to that on page 196 of the text. Let the units on the vertical axis be in increments of .05.
- Given your answers to (a) through (e), should the investor select the stock with the highest average value? Why or why not? (I am looking for your perspective!)
- Why do you think the names "High Volatility" and "Stability Power" were chosen for these two stocks?
Deliverable: Word Document 