Portfolio Details | ||||||
Stock | Expected return |
Standard deviation |
Correlation | Beta | Dollars invested |
|
A | 0.2 | 0.4 | 0.12 | 0.5 | 40 | |
B | 0.3 | 0.8 | 1.5 | 80 | ||
What is the beta of the above portfolio?
Below are 4 option graphs. Note that the y-axis is payoff at maturity (T). What options do they depict? List them in the order that they are numbered
The following table shows a sample of historical total returns of shares in two different companies A and B.
Stock Returns | ||
Total effective annual returns | ||
Year | ##r_A## | ##r_B## |
2007 | 0.2 | 0.4 |
2008 | 0.04 | -0.2 |
2009 | -0.1 | -0.3 |
2010 | 0.18 | 0.5 |
What is the historical sample covariance (##\hat{\sigma}_{A,B}##) and correlation (##\rho_{A,B}##) of stock A and B's total effective annual returns?
Find Scubar Corporation's Cash Flow From Assets (CFFA), also known as Free Cash Flow to the Firm (FCFF), over the year ending 30th June 2013.
Scubar Corp | ||
Income Statement for | ||
year ending 30th June 2013 | ||
$m | ||
Sales | 200 | |
COGS | 60 | |
Depreciation | 20 | |
Rent expense | 11 | |
Interest expense | 19 | |
Taxable Income | 90 | |
Taxes at 30% | 27 | |
Net income | 63 | |
Scubar Corp | ||
Balance Sheet | ||
as at 30th June | 2013 | 2012 |
$m | $m | |
Inventory | 60 | 50 |
Trade debtors | 19 | 6 |
Rent paid in advance | 3 | 2 |
PPE | 420 | 400 |
Total assets | 502 | 458 |
Trade creditors | 10 | 8 |
Bond liabilities | 200 | 190 |
Contributed equity | 130 | 130 |
Retained profits | 162 | 130 |
Total L and OE | 502 | 458 |
Note: All figures are given in millions of dollars ($m).
The cash flow from assets was:
The cheapest mobile phones available tend to be those that are 'locked' into a cell phone operator's network. Locked phones can not be used with other cell phone operators' networks.
Locked mobile phones are cheaper than unlocked phones because the locked-in network operator helps create a monopoly by:
The hardest and most important aspect of business project valuation is the estimation of the:
Question 638 option, option payoff at maturity, no explanation
Which of the below formulas gives the payoff ##(f)## at maturity ##(T)## from being long a put option? Let the underlying asset price at maturity be ##S_T## and the exercise price be ##X_T##.
A stock is expected to pay a dividend of $1 in one year. Its future annual dividends are expected to grow by 10% pa. So the first dividend of $1 is in one year, and the year after that the dividend will be $1.1 (=1*(1+0.1)^1), and a year later $1.21 (=1*(1+0.1)^2) and so on forever.
Its required total return is 30% pa. The total required return and growth rate of dividends are given as effective annual rates. The stock is fairly priced.
Calculate the pay back period of buying the stock and holding onto it forever, assuming that the dividends are received as at each time, not smoothly over each year.
Question 907 continuously compounding rate, return types, return distribution, price gains and returns over time
For an asset's price to double from say $1 to $2 in one year, what must its continuously compounded return ##(r_{CC})## be? If the price now is ##P_0## and the price in one year is ##P_1## then the continuously compounded return over the next year is:
###r_\text{CC annual} = \ln{\left[ \dfrac{P_1}{P_0} \right]} = \text{LGDR}_\text{annual}###