Question 24 implicit interest rate in wholesale credit, effective rate
A bathroom and plumbing supplies shop offers credit to its customers. Customers are given 60 days to pay for their goods, but if they pay within 7 days they will get a 2% discount.
What is the effective interest rate implicit in the discount being offered? Assume 365 days in a year and that all customers pay on either the 7th day or the 60th day. All rates given in this question are effective annual rates.
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
A 2 year government bond yields 5% pa with a coupon rate of 6% pa, paid semi-annually.
Find the effective six month rate, effective annual rate and the effective daily rate. Assume that each month has 30 days and that there are 360 days in a year.
All answers are given in the same order:
##r_\text{eff semi-annual}##, ##r_\text{eff yrly}##, ##r_\text{eff daily}##.
Find Ching-A-Lings Corporation's Cash Flow From Assets (CFFA), also known as Free Cash Flow to the Firm (FCFF), over the year ending 30th June 2013.
Ching-A-Lings Corp | ||
Income Statement for | ||
year ending 30th June 2013 | ||
$m | ||
Sales | 100 | |
COGS | 20 | |
Depreciation | 20 | |
Rent expense | 11 | |
Interest expense | 19 | |
Taxable Income | 30 | |
Taxes at 30% | 9 | |
Net income | 21 | |
Ching-A-Lings Corp | ||
Balance Sheet | ||
as at 30th June | 2013 | 2012 |
$m | $m | |
Inventory | 49 | 38 |
Trade debtors | 14 | 2 |
Rent paid in advance | 5 | 5 |
PPE | 400 | 400 |
Total assets | 468 | 445 |
Trade creditors | 4 | 10 |
Bond liabilities | 200 | 190 |
Contributed equity | 145 | 145 |
Retained profits | 119 | 100 |
Total L and OE | 468 | 445 |
Note: All figures are given in millions of dollars ($m).
The cash flow from assets was:
Question 580 price gains and returns over time, time calculation, effective rate
How many years will it take for an asset's price to quadruple (be four times as big, say from $1 to $4) if the price grows by 15% pa?
The price of gold is currently $700 per ounce. The forward price for delivery in 1 year is $800. An arbitrageur can borrow money at 10% per annum given as an effective discrete annual rate. Assume that gold is fairly priced and the cost of storing gold is zero.
What is the best way to conduct an arbitrage in this situation? The best arbitrage strategy requires zero capital, has zero risk and makes money straight away. An arbitrageur should sell 1 forward on gold and:
Question 798 idiom, diversification, market efficiency, sunk cost, no explanation
The following quotes are most closely related to which financial concept?
- “Opportunity is missed by most people because it is dressed in overalls and looks like work” -Thomas Edison
- “The only place where success comes before work is in the dictionary” -Vidal Sassoon
- “The safest way to double your money is to fold it over and put it in your pocket” - Kin Hubbard
You intend to use futures on oil to hedge the risk of purchasing oil. There is no cross-hedging risk. Oil pays no dividends but it’s costly to store. Which of the following statements about basis risk in this scenario is NOT correct?
A 12 month European-style call option with a strike price of $11 is written on a dividend paying stock currently trading at $10. The dividend is paid annually and the next dividend is expected to be $0.40, paid in 9 months. The risk-free interest rate is 5% pa continuously compounded and the standard deviation of the stock’s continuously compounded returns is 30 percentage points pa. The stock's continuously compounded returns are normally distributed. Using the Black-Scholes-Merton option valuation model, determine which of the following statements is NOT correct.
Below is a table of the 'Risk-weights for residential mortgages' as shown in APRA Basel 3 Prudential Standard APS 112 Capital Adequacy: Standardised Approach to Credit Risk January 2013.
LVR (%) |
Standard eligible mortgages |
Non-standard eligible mortgages |
||
|
Risk-weight (no mortgage insurance) % |
Risk-weight (with at least 40% of the mortgage insured by an acceptable LMI) % |
Risk-weight (no mortgage insurance) % |
Risk-weight (with at least 40% of the mortgage insured by an acceptable LMI) % |
0 – 60 |
35 |
35 |
50 |
35 |
60.01 – 80 |
35 |
35 |
75 |
50 |
80.01 – 90 |
50 |
35 |
100 |
75 |
90.01 – 100 |
75 |
50 |
100 |
75 |
> 100.01 |
100 |
75 |
100 |
100 |
A bank is considering granting a home loan to a man to buy a house worth $1.25 million using his own funds and the loan. The loan would be standard with no lenders mortgage insurance (LMI) and an LVR of 80%.
What is the minimum regulatory capital that the bank requires to grant the home loan under the Basel 3 Accord? Ignore the capital conservation buffer.