Fight Finance

(a) Negative since the NPV is negative.

(b) Zero since the project's internal rate of return is less than the required return.

(c) 15 years.

(d) 18 years.

(e) Infinite, since the project will never pay itself off.

(a) 5%

(b) 7%

(c) 9%

(d) 12%

(e) 19%

(a) 140,202

(b) 184,280

(c) 184,460

(d) 186,881

(e) 200,000

(a) 'Straight line' or 'prime cost' depreciation, which allocates equal depreciation expenses over each year of the asset's life.

(b) 'Diminishing value' or 'reducing balance' depreciation, which allocates more depreciation expense at the start of the asset's life and less towards the end.

(c) No depreciation at all, so the asset is always kept on the books as being the same value that it was bought for. The asset will cause no depreciation expense in any year.

(d) Allocating all of the depreciation expense to the final year of the asset's life.

(e) Allocating all of the depreciation expense to the first year of the asset's life. Accountants would call this 'expensing' the asset, rather than 'capitalising' it and depreciating it slowly.

(a) $913,907.4174

(b) $925,925.9259

(c) $974,611.7471

(d) $987,020.0108

(e) $987,428.5591

(a) Debt coupon rate.

(b) Required return on debt.

(c) Total return on debt.

(d) Opportunity cost of debt.

(e) Cost of debt capital.

(a) ##\max(S_T - K, 0)##.

(b) ##-\max(S_T - K, 0)##.

(c) ##\max(K-S_T, 0)##.

(d) ##-\max(K-S_T, 0)##.

(e) ##-\min(S_T - K, 0)##.

(a) Borrow $636.3636 and use it to buy 0.9091 ounces of gold right now (t=0). Then pay back the loan with $700 at the end (t=1).

(b) Borrow $700 and use it to buy 1 ounce of gold right now (t=0). Then pay back the loan with $770 at the end (t=1).

(c) Borrow $727.2727 and use it to buy 1 ounce of gold right now (t=0). Then pay back the loan with $800 at the end (t=1).

(d) Borrow $800 and use it to buy 1.1039 ounces of gold right now (t=0). Then pay back the loan with $880 at the end (t=1).

(e) Borrow $880 and use it to buy 1 ounce of gold right now (t=0). Then pay back the loan with $800 at the end (t=1).

If a stock's expected future prices are log-normally distributed, what will be bigger, the stock's or future price? Or would you expect them to be ?

(a) To buy consumables like food and clothes at the shops.

(b) For a ‘rainy day’ such as becoming sick and having to pay for a doctor.

(c) To preserve their wealth, such as keeping cash under the bed, in the piggy bank or in a safe.

(d) To invest in assets such as houses, shares or bonds if they become cheap.

(e) To gamble and waste on the poker machines at the casino.