Fight Finance

(a) 1.180572 AUD per USD

(b) 0.848966 AUD per USD

(c) 0.847047 AUD per USD

(d) 0.755566 AUD per USD

(e) 0.752954 AUD per USD

(a) Project value with the option less project value without the option.

(b) No-arbitrage binomial option pricing model.

(c) Risk-neutral binomial option pricing model.

(d) Gordon growth model.

(e) Black-Sholes option pricing model.

Two put options are exactly the same, but one has a low and the other has a high exercise price. Which option would you expect to have the higher price, the option with the or exercise price, or should they have the price?

(a) Discount loan

(b) Par loan

(c) Premium loan

(d) Deferred repayment loan

(e) Interest only loan

(a) AUD 16,613,924,050.63

(b) AUD 10,368,750,000.00

(c) AUD 10,368.75

(d) AUD 96.44

(e) AUD 60.19

(a) -0.035%

(b) 0.0267%

(c) 0.035%

(d) 0.2667%

(e) 0.3078%

(a) Futures quotes displayed on the exchange change continuously.

(b) Futures prices written in existing futures contracts are fixed, they do not change since they’re written in the legal contract.

(c) One year futures quotes equal the market’s expectation of the underlying asset price in one year. For this reason futures markets are a good predictor of the underlying asset prices.

(d) Futures prices can be calculated based on the spot price of the underlying asset compounded forward at the total opportunity cost of capital, less any storage costs and plus any income yields such as dividends.

(e) The futures price quote and the underlying asset's spot price will converge over time. At the future's expiry they’ll be equal.

It's possible for both parties in a futures or forward contract to be hedging, so neither are speculating. or ?

(a) Prices, ##P_1##.

(b) Gross discrete returns per annum, ##r_{\text{gdr 0 }\rightarrow \text{ 1}} = \dfrac{P_1}{P_0} ##.

(c) Effective annual returns per annum also known as net discrete returns, ##r_{\text{eff 0 }\rightarrow \text{ 1}} = \dfrac{P_1 - P_0}{P_0} = \dfrac{P_1}{P_0}-1##.

(d) Continuously compounded returns per annum, ##r_{\text{cc 0 }\rightarrow \text{ 1}} = \ln \left( \dfrac{P_1}{P_0} \right)##.

(e) Annualised percentage rates compounding per month, ##r_{\text{apr comp monthly 0 }\rightarrow \text{ 1 mth}} = \left( \dfrac{P_1 - P_0}{P_0} \right) \times 12##.

(a) ##N[d_1]##

(b) ##N[d_2]##

(c) ##−N[−d_1]##

(d) ##−N[−d_2]##

(e) ##N[−d_2]##