For a price of $6, Carlos will sell you a share which will pay a dividend of $1 in one year and every year after that forever. The required return of the stock is 10% pa.
A company has:
- 140 million shares outstanding.
- The market price of one share is currently $2.
- The company's debentures are publicly traded and their market price is equal to 93% of the face value.
- The debentures have a total face value of $50,000,000 and the current yield to maturity of corporate debentures is 12% per annum.
- The risk-free rate is 8.50% and the market return is 13.7%.
- Market analysts estimated that the company's stock has a beta of 0.90.
- The corporate tax rate is 30%.
What is the company's after-tax weighted average cost of capital (WACC) in a classical tax system?
You just signed up for a 30 year fully amortising mortgage with monthly payments of $1,000 per month. The interest rate is 6% pa which is not expected to change.
How much did you borrow? After 20 years, how much will be owing on the mortgage? The interest rate is still 6% and is not expected to change.
Find Sidebar Corporation's Cash Flow From Assets (CFFA), also known as Free Cash Flow to the Firm (FCFF), over the year ending 30th June 2013.
Sidebar Corp | ||
Income Statement for | ||
year ending 30th June 2013 | ||
$m | ||
Sales | 405 | |
COGS | 100 | |
Depreciation | 34 | |
Rent expense | 22 | |
Interest expense | 39 | |
Taxable Income | 210 | |
Taxes at 30% | 63 | |
Net income | 147 | |
Sidebar Corp | ||
Balance Sheet | ||
as at 30th June | 2013 | 2012 |
$m | $m | |
Cash | 0 | 0 |
Inventory | 70 | 50 |
Trade debtors | 11 | 16 |
Rent paid in advance | 4 | 3 |
PPE | 700 | 680 |
Total assets | 785 | 749 |
Trade creditors | 11 | 19 |
Bond liabilities | 400 | 390 |
Contributed equity | 220 | 220 |
Retained profits | 154 | 120 |
Total L and OE | 785 | 749 |
Note: All figures are given in millions of dollars ($m).
The cash flow from assets was:
The first payment of a constant perpetual annual cash flow is received at time 5. Let this cash flow be ##C_5## and the required return be ##r##.
So there will be equal annual cash flows at time 5, 6, 7 and so on forever, and all of the cash flows will be equal so ##C_5 = C_6 = C_7 = ...##
When the perpetuity formula is used to value this stream of cash flows, it will give a value (V) at time:
Read the following financial statements and calculate the firm's free cash flow over the 2014 financial year.
UBar Corp | ||
Income Statement for | ||
year ending 30th June 2014 | ||
$m | ||
Sales | 293 | |
COGS | 200 | |
Rent expense | 15 | |
Gas expense | 8 | |
Depreciation | 10 | |
EBIT | 60 | |
Interest expense | 0 | |
Taxable income | 60 | |
Taxes | 18 | |
Net income | 42 | |
UBar Corp | ||
Balance Sheet | ||
as at 30th June | 2014 | 2013 |
$m | $m | |
Assets | ||
Cash | 30 | 29 |
Accounts receivable | 5 | 7 |
Pre-paid rent expense | 1 | 0 |
Inventory | 50 | 46 |
PPE | 290 | 300 |
Total assets | 376 | 382 |
Liabilities | ||
Trade payables | 20 | 18 |
Accrued gas expense | 3 | 2 |
Non-current liabilities | 0 | 0 |
Contributed equity | 212 | 212 |
Retained profits | 136 | 150 |
Asset revaluation reserve | 5 | 0 |
Total L and OE | 376 | 382 |
Note: all figures are given in millions of dollars ($m).
The firm's free cash flow over the 2014 financial year was:
Below is a graph of the USD against the JPY and EUR from 1980 to 2015, compiled by the RBA. Select the correct statement about what occurred between 1980 and 2015. Note that in 1980 the euro was around 1.3 USD per EUR and the Yen was around 250 JPY per USD.
An effective semi-annual return of 5% ##(r_\text{eff 6mth})## is equivalent to an effective annual return ##(r_\text{eff annual})## of:
Which form of production is included in the Gross Domestic Product (GDP) reported by the government statistics agency?
Question 908 effective rate, return types, gross discrete return, 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 gross discrete return (GDR) be? If the price now is ##P_0## and the price in one year is ##P_1## then the gross discrete return over the next year is:
###\text{GDR}_\text{annual} = \dfrac{P_1}{P_0}###