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Question 114  WACC, capital structure, risk

A firm's WACC before tax would decrease due to:



Question 271  CAPM, option, risk, systematic risk, systematic and idiosyncratic risk

All things remaining equal, according to the capital asset pricing model, if the systematic variance of an asset increases, its required return will increase and its price will decrease.
If the idiosyncratic variance of an asset increases, its price will be unchanged.

What is the relationship between the price of a call or put option and the total, systematic and idiosyncratic variance of the underlying asset that the option is based on? Select the most correct answer.

Call and put option prices increase when the:



Question 387  real option, option

One of the reasons why firms may not begin projects with relatively small positive net present values (NPV's) is because they wish to maximise the value of their:



Question 485  capital budgeting, opportunity cost, sunk cost

A young lady is trying to decide if she should attend university or not.

The young lady's parents say that she must attend university because otherwise all of her hard work studying and attending school during her childhood was a waste.

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

The hard work studying at school in her childhood should be classified as:



Question 682  open interest, trade volume, future

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 a future from Bob.

2. Chris buys a future from Delta.

3. Bob buys a future from Chris.

These were the only trades made in this equity index future. What was the trading volume and what is the open interest?



Question 797  option, Black-Scholes-Merton option pricing, option delta, no explanation

Which of the following quantities from the Black-Scholes-Merton option pricing formula gives the risk-neutral probability that a European put option will be exercised?



Question 817  expected and historical returns, income and capital returns

Over the last year, a constant-dividend-paying stock's price fell, while it's future expected dividends and profit remained the same. Assume that:

  • Now is ##t=0##, last year is ##t=-1## and next year is ##t=1##;
  • The dividend is paid at the end of each year, the last dividend was just paid today ##(C_0)## and the next dividend will be paid next year ##(C_1)##;
  • Markets are efficient and the dividend discount model is suitable for valuing the stock.

Which of the following statements is NOT correct? The stock's:



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 850  gross domestic product, gross domestic product per capita

Below is a table showing some countries’ GDP, population and GDP per capita.

Countries' GDP and Population
  GDP Population GDP per capita
  USD million millions of people USD
United States 18,036,648 325 55,492
China 11,158,457 1,383 8,066
Japan 4,383,076 127 34,586
Germany 3,363,600 83 40,623
Norway 500,519 5 95,027
 

 

Source: "GDP and its breakdown at current prices in US Dollars" United Nations Statistics Division. December 2016.

Using this data only, which one of these countries’ citizens have the highest living standards?



Question 866  option, Black-Scholes-Merton option pricing

A one year European-style put option has a strike price of $4.

The option's underlying stock currently trades at $5, pays no dividends and its standard deviation of continuously compounded returns is 47% pa.

The risk-free interest rate is 10% pa continuously compounded.

Use the Black-Scholes-Merton formula to calculate the option price. The put option price now is: