A stock pays annual dividends. It just paid a dividend of $3. The growth rate in the dividend is 4% pa. You estimate that the stock's required return is 10% pa. Both the discount rate and growth rate are given as effective annual rates. Using the dividend discount model, what will be the share price?
Find Candys Corporation's Cash Flow From Assets (CFFA), also known as Free Cash Flow to the Firm (FCFF), over the year ending 30th June 2013.
Candys Corp | ||
Income Statement for | ||
year ending 30th June 2013 | ||
$m | ||
Sales | 200 | |
COGS | 50 | |
Operating expense | 10 | |
Depreciation | 20 | |
Interest expense | 10 | |
Income before tax | 110 | |
Tax at 30% | 33 | |
Net income | 77 | |
Candys Corp | ||
Balance Sheet | ||
as at 30th June | 2013 | 2012 |
$m | $m | |
Assets | ||
Current assets | 220 | 180 |
PPE | ||
Cost | 300 | 340 |
Accumul. depr. | 60 | 40 |
Carrying amount | 240 | 300 |
Total assets | 460 | 480 |
Liabilities | ||
Current liabilities | 175 | 190 |
Non-current liabilities | 135 | 130 |
Owners' equity | ||
Retained earnings | 50 | 60 |
Contributed equity | 100 | 100 |
Total L and OE | 460 | 480 |
Note: all figures are given in millions of dollars ($m).
A four year bond has a face value of $100, a yield of 9% and a fixed coupon rate of 6%, paid semi-annually. What is its price?
The below screenshot of Microsoft's (MSFT) details were taken from the Google Finance website on 28 Nov 2014. Some information has been deliberately blanked out.
What was MSFT's backwards-looking price-earnings ratio?
Question 522 income and capital returns, real and nominal returns and cash flows, inflation, real estate
A residential investment property has an expected nominal total return of 6% pa and nominal capital return of 2.5% pa. Inflation is expected to be 2.5% pa.
All of the above are effective nominal rates and investors believe that they will stay the same in perpetuity.
What are the property's expected real total, capital and income returns?
The answer choices below are given in the same order.
A trader sells one crude oil European style call option contract on the CME expiring in one year with an exercise price of $44 per barrel for a price of $6.64. The crude oil spot price is $40.33. If the trader doesn’t close out her contract before maturity, then at maturity she will have the:
A 4.5% fixed coupon Australian Government bond was issued at par in mid-April 2009. Coupons are paid semi-annually in arrears in mid-April and mid-October each year. The face value is $1,000. The bond will mature in mid-April 2020, so the bond had an original tenor of 11 years.
Today is mid-September 2015 and similar bonds now yield 1.9% pa.
What is the bond's new price? Note: there are 10 semi-annual coupon payments remaining from now (mid-September 2015) until maturity (mid-April 2020); both yields are given as APR's compounding semi-annually; assume that the yield curve was flat before the change in yields, and remained flat afterwards as well.
Use the below information to value a levered company with annual perpetual cash flows from assets that grow. The next cash flow will be generated in one year from now. Note that ‘k’ means kilo or 1,000. So the $30k is $30,000.
Data on a Levered Firm with Perpetual Cash Flows | ||
Item abbreviation | Value | Item full name |
##\text{OFCF}## | $30k | Operating free cash flow |
##g## | 1.5% pa | Growth rate of OFCF |
##r_\text{D}## | 4% pa | Cost of debt |
##r_\text{EL}## | 16.3% pa | Cost of levered equity |
##D/V_L## | 80% pa | Debt to assets ratio, where the asset value includes tax shields |
##t_c## | 30% | Corporate tax rate |
##n_\text{shares}## | 100k | Number of shares |
Which of the following statements is NOT correct?
Question 834 option, delta, theta, gamma, standard deviation, Black-Scholes-Merton option pricing
Which of the following statements about an option (either a call or put) and its underlying stock is NOT correct?
European Call Option | ||
on a non-dividend paying stock | ||
Description | Symbol | Quantity |
Spot price ($) | ##S_0## | 20 |
Strike price ($) | ##K_T## | 18 |
Risk free cont. comp. rate (pa) | ##r## | 0.05 |
Standard deviation of the stock's cont. comp. returns (pa) | ##\sigma## | 0.3 |
Option maturity (years) | ##T## | 1 |
Call option price ($) | ##c_0## | 3.939488 |
Delta | ##\Delta = N[d_1]## | 0.747891 |
##N[d_2]## | ##N[d_2]## | 0.643514 |
Gamma | ##\Gamma## | 0.053199 |
Theta ($/year) | ##\Theta = \partial c / \partial T## | 1.566433 |