Fight Finance

(a) -100

(b) 0

(c) 10

(d) 21

(e) 132

(a) The NPV will be negative and the profitability index will be less than 1.

(b) The NPV will be positive and the profitability index will be more than 1.

(c) The payback period will be positive and the Accounting Rate of Return will be more than the target return.

(d) The NPV will be positive and the profitability index will be negative.

(e) The NPV will be negative and the profitability index will be positive.

After one year, would you be able to buy , exactly the as or than today with the money in this account?

(a) An increase in revenue (Rev).

(b) An increase in rent expense (part of fixed costs, FC).

(c) An increase in depreciation expense (Depr).

(d) An decrease in net working capital (ΔNWC).

(e) An increase in dividends.

(a) 5.8824%, 0.9804%, 4.902%.

(b) 5.8824%, 0.9804%, 2.9412%.

(c) 4.0000%, 1.0000%, 3.0000%.

(d) 3.9412%, 1.0000%, 2.9412%.

(e) 3.9216%, 0.9804%, 2.9412%.

(a) Stocks are higher risk investments than debt.

(b) Stocks have higher expected returns than debt.

(c) Firms' past realised stock returns are always higher than their past realised debt returns.

(d) In the event of bankruptcy, stock holders are paid after debt holders are fully paid.

(e) Stock holders have a residual claim on the firm's assets.

(a) ##f_{SC,T}=max⁡(S_T-X_T,0)##

(b) ##f_{SC,T}=max⁡(X_T-S_T,0)##

(c) ##f_{SC,T}=-max⁡(S_T-X_T,0)##

(d) ##f_{SC,T}=-max⁡(X_T-S_T,0)##

(e) ##f_{SC,T}=min⁡(X_T-S_T,0)##

(a)##Red \sim \mathcal{N}(\mu, \sigma^2)##,   ##Green \sim \mathcal{N}(\mu, \sigma^2)##   and   ##Blue \sim \mathcal{N}(\mu, \sigma^2)##

(b) ##Red \sim \mathcal{N}(\mu, \sigma^2)##,   ##Green \sim \mathcal{N}(\mu, \sigma^2)##   and   ##Blue \sim \mathbf{ln} \mathcal{N}(\mu, \sigma^2)##

(c) ##Red \sim \mathcal{N}(\mu, \sigma^2)##,   ##Green \sim \mathbf{ln} \mathcal{N}(\mu, \sigma^2)##   and   ##Blue \sim \mathbf{ln} \mathcal{N}(\mu, \sigma^2)##

(d) ##Red \sim \mathbf{ln} \mathcal{N}(\mu, \sigma^2)##,   ##Green \sim \mathcal{N}(\mu, \sigma^2)##   and   ##Blue \sim \mathbf{ln} \mathcal{N}(\mu, \sigma^2)##

(e) ##Red \sim \mathbf{ln} \mathcal{N}(\mu, \sigma^2)##,   ##Green \sim \mathbf{ln} \mathcal{N}(\mu, \sigma^2)##   and   ##Blue \sim \mathbf{ln} \mathcal{N}(\mu, \sigma^2)##

(a) The option’s expected future continuously compounded returns are always more than or equal to the underlying stock’s expected future continuously compounded returns.

(b) The option’s standard deviation of dollar price changes is always less than or equal to the underlying stock’s standard deviation of dollar price changes.

(c) The option’s standard deviation of continuously compounded returns are always less than or equal to the underlying stock’s standard deviation of continuously compounded returns.

(d) As time elapses and the maturity date of an option approaches, its price will fall, all other things remaining equal.

(e) If the underlying stock’s price rises by $0.01, the call option’s price will rise by less than $0.01 and the put option’s price will fall by less than $0.01.

(a) The bill’s initial price was $99,265.71.

(b) The bill’s price on day 20 was $99,726.78.

(c) The historical yield on day 20 since the bond was first issued was -3.9620% pa.

(d) Other similar bill yields to maturity would have also risen over the first 20 days.

(e) Investor B paid a bill price on day 20 that was less than the face value.