For a price of $1040, Camille will sell you a share which just paid a dividend of $100, and is expected to pay dividends every year forever, growing at a rate of 5% pa.

So the next dividend will be ##100(1+0.05)^1=$105.00##, and the year after it will be ##100(1+0.05)^2=110.25## and so on.

The required return of the stock is 15% pa.

A fairly priced stock has a beta that is the same as the market portfolio's beta. Treasury bonds yield 5% pa and the market portfolio's expected return is 10% pa. What is the expected return of the stock?

A young lady is trying to decide if she should attend university or begin working straight away in her home town.

The young lady's grandma says that she should not go to university because she is less likely to marry the local village boy whom she likes because she will spend less time with him if she attends university.

What's the correct way to classify this item from a capital budgeting perspective when trying to decide whether to attend university?

The cost of not marrying the local village boy should be classified as:

**Question 604** inflation, real and nominal returns and cash flows

Apples and oranges currently cost $**1** each. Inflation is **5**% pa, and apples and oranges are equally affected by this inflation rate. Note that when payments are not specified as real, as in this question, they're conventionally assumed to be nominal.

Which of the following statements is **NOT** correct?

**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?

What derivative position are you exposed to if you have the **obligation** to **sell** the underlying asset at maturity, so you will definitely be forced to sell the underlying asset?

On **1 February** 2016 you were told that your refinery company will need to purchase oil on **1 July** 2016. You were afraid of the oil price rising between now and then so you bought some **August** 2016 futures contracts on 1 February 2016 to hedge against changes in the oil price. On 1 February 2016 the oil price was $**40** and the August 2016 futures price was $**43**.

It's now **1 July** 2016 and oil price is $**45** and the August 2016 futures price is $**46**. You bought the spot oil and closed out your futures position on **1 July** 2016.

What was the effective price paid for the oil, taking into account basis risk? All spot and futures oil prices quoted above and below are per barrel.

**Question 861** open interest, closing out future contract, no explanation

Alice, Bob, Chris and Delta are traders in the futures market. The following trades occur over a single day in a newly-opened equity index future that matures in one year which the exchange just made available.

1. Alice buys 2 future from Bob.

2. Chris buys 5 futures from Delta.

3. Chris buys 9 futures from Bob.

These were the only trades made in this equity index future.

Which of the following statements is **NOT** correct?

**Question 927** mean and median returns, mode return, return distribution, arithmetic and geometric averages, continuously compounding rate

The arithmetic average continuously compounded or log gross discrete return (AALGDR) on the ASX200 accumulation index over the 24 years from 31 Dec 1992 to 31 Dec 2016 is **9.49**% pa.

The arithmetic standard deviation (SDLGDR) is **16.92** percentage points pa.

Assume that the log gross discrete returns are normally distributed and that the above estimates are true population statistics, not sample statistics, so there is no standard error in the sample mean or standard deviation estimates. Also assume that the standardised normal Z-statistic corresponding to a one-tail probability of **2.5**% is exactly **-1.96**.

If you had a $1 million fund that replicated the ASX200 accumulation index, in how many years would the **mean** dollar value of your fund first be expected to lie outside the **95**% confidence interval forecast?