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Question 334  option

Which option position has the possibility of unlimited potential losses?



Question 479  perpetuity with growth, DDM, NPV

Discounted cash flow (DCF) valuation prices assets by finding the present value of the asset's future cash flows. The single cash flow, annuity, and perpetuity equations are very useful for this.

Which of the following equations is the 'perpetuity with growth' equation?



Question 545  income and capital returns, fully amortising loan, no explanation

Which of the following statements about the capital and income returns of a 25 year fully amortising loan asset is correct?

Assume that the yield curve (which shows total returns over different maturities) is flat and is not expected to change.

Over the 25 years from issuance to maturity, a fully amortising loan's expected annual effective:



Question 593  future, arbitrage table

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 775  utility, utility function

Below is a graph of 3 peoples’ utility functions, Mr Blue (U=W^(1/2) ), Miss Red (U=W/10) and Mrs Green (U=W^2/1000). Assume that each of them currently have $50 of wealth.

Utility curves

Which of the following statements about them is NOT correct?

(a) Mr Blue would prefer to invest his wealth in a well diversified portfolio of stocks rather than a single stock, assuming that all stocks had the same total risk and return.



Question 786  fixed for floating interest rate swap, intermediated swap

The below table summarises the borrowing costs confronting two companies A and B.

Bond Market Yields
  Fixed Yield to Maturity (%pa) Floating Yield (%pa)
Firm A 3 L - 0.4
Firm B 5 L + 1
 

 

Firm A wishes to borrow at a floating rate and Firm B wishes to borrow at a fixed rate. Design an intermediated swap (which means there will actually be two swaps) that nets a bank 0.1% and shares the remaining swap benefits between Firms A and B equally. Which of the following statements about the swap is NOT correct?



Question 849  credit card, APR, no explanation

You just spent $1,000 on your credit card. The interest rate is 24% pa compounding monthly. Assume that your credit card account has no fees and no minimum monthly repayment.

If you can't make any interest or principal payments on your credit card debt over the next year, how much will you owe one year from now?



Question 891  foreign exchange rate, monetary policy, no explanation

Suppose the market expects the Bank of Japan (BoJ) to decrease their short term interest rate by 15 basis points at their next meeting. The current short term interest rate is -0.1% pa and the exchange rate is 100 JPY per USD.

Then unexpectedly, the BoJ announce that they will leave the short term interest rate unchanged.

What do you expect to happen to Japan’s exchange rate on the day when the surprise announcement is made? The Japanese Yen (JPY) is likely to suddenly:



Question 924  foreign exchange rate, forward foreign exchange rate, arbitrage, forward interest rate, no explanation

Suppose that the yield curve in the United States of America and Australia is flat and that the current:

  • USD federal funds rate is 1% pa;
  • AUD cash rate is 1.5% pa;
  • Spot AUD exchange rate is 1 USD per AUD;
  • One year forward AUD exchange rate is 0.97 USD per AUD.

You suspect that there’s an arbitrage opportunity.

Which one of the following statements about the potential arbitrage opportunity is NOT correct?



Question 932  confidence interval, normal distribution

A stock's returns are normally distributed with a mean of 10% pa and a standard deviation of 20 percentage points pa. What is the 95% confidence interval of returns over the next year? Note that the Z-statistic corresponding to a one-tail:

  • 90% normal probability density function is 1.282.
  • 95% normal probability density function is 1.645.
  • 97.5% normal probability density function is 1.960.

The 95% confidence interval of annual returns is between: