Fight Finance

(a) 2.7355

(b) 2.3596

(c) 1.7355

(d) 1.2645

(e) 0.2645

(a) 0.9686 USD per AUD

(b) 0.9686 AUD per USD

(c) 1.0324 USD per AUD

(d) 1.0324 AUD per USD

(e) 1.0324 AUD per EUR

(a) Extrapolation of past trends to estimate future revenues or costs.

(b) Using a constant or trending 'percent of sales' method to forecast future costs.

(c) Use futures (derivative) prices, if available, to forecast prices which helps calculate revenues.

(d) Use forecast GDP growth rates published by the statistics bureau to estimate future revenue growth.

(e) Assume that markets are efficient and use the random walk hypothesis to substitute a random value for revenue.

(a)17.06

(b) 0.063

(c) 15.88

(d) 3.21

(e) 8.44

(a) ##V_0=\dfrac{C_t}{(1+r)^t} ##

(b) ##V_0=\dfrac{C_1}{r}.\left(1-\dfrac{1}{(1+r)^T} \right)= \sum\limits_{t=1}^T \left( \dfrac{C_t}{(1+r)^t} \right) ##

(c) ##V_0=\dfrac{C_1}{r-g}.\left(1-\left(\dfrac{1+g}{1+r}\right)^T \right)= \sum\limits_{t=1}^T \left( \dfrac{C_t.(1+g)^t}{(1+r)^t} \right) ##

(d) ##V_0=\dfrac{C_1}{r} = \sum\limits_{t=1}^\infty \left( \dfrac{C_t}{(1+r)^t} \right) ##

(e) ##V_0=\dfrac{C_1}{r-g} = \sum\limits_{t=1}^\infty \left( \dfrac{C_t.(1+g)^t}{(1+r)^t} \right) ##

(a) RMB 8,819,444

(b) RMB 6,350,000

(c) RMB 4,572,000

(d) RMB 218,723

(e) RMB 113,386

(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) The efficient markets hypothesis.

(b) Time value of money.

(c) Separation of the investment and financing decisions.

(d) Diversification.

(e) Sunk costs.

(a) Alice has a net long position of 2 contracts.

(b) Bob has a net short position of 7 contracts.

(c) Chris has a net long position of 14 contracts.

(d) Delta has a net short position of 5 contracts

(e) Trading volume is 16 contracts and open interest is 16 contracts.

(a) Right now, borrow USD in America, convert it into EUR at the spot, lend it in Germany and lock in to buy USD and sell EUR forward one year. One year later, withdraw the EUR, convert it into USD and pay back the USD loan.

(b) American debt may be under-priced, buy it.

(c) German debt may be over-priced, sell it.

(d) The spot EUR may be over-priced compared to the USD, sell the EUR now.

(e) The forward EUR may be under-priced compared to the USD, lock in to buy the EUR in one year.