Fight Finance

(a) ## d_1(1+g)^3 ##

(b) ## P_3(r-g) ##

(c) ## d_2(1+g)^2 ##

(d) ## P_0(1+g)^3(r-g) ##

(e) ## P_0(1+g)^2(r-g) ##

(a) 0.158047

(b) 0.146000

(c) 0.136477

(d) 0.063047

(e) 0.000402

(a) 302.10

(b) 315.76

(c) 329.42

(d) 344.45

(e) 428.90

(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) An effective semi-annual rate could be called: "a six month rate compounding per six months".

(b) An APR compounding semi-annually could be called: "a yearly rate compounding per six months".

(c) An effective monthly rate could be called: "a monthly rate compounding every month".

(d) An APR compounding monthly could be called: "a monthly rate compounding per year".

(e) An effective daily rate could be called: "a daily rate compounding every day".

(a) Income and capital returns both rise.

(b) Income and capital returns both fall.

(c) Income return rises and its capital return falls.

(d) Income return falls and its capital return rises.

(e) Income and capital returns are constant.

(a) Obligation to buy the underlying oil at $38.94 per barrel.

(b) Obligation to sell the underlying oil at $38.94 per barrel.

(c) Right to buy the underlying oil at $38.94 per barrel if she wants.

(d) Right to sell the underlying oil at $38.94 per barrel if she wants.

(e) Obligation to buy the underlying oil $38.94 per barrel if the counter party chooses to sell it.

(a) Mr Blue's expected utility of wealth from gambling is 7.5 while refusing is 6.25. So the gamble makes him more happy.

(b) Miss Red's expected utility of wealth from gambling is 7.5 and refusing is also 7.5. This is why she is indifferent.

(c) Mr Blue's certainty equivalent of the risky gamble is $70.71. So he would pay to take part in the gamble.

(d) Miss Red's certainty equivalent of the risky gamble is $50.

(e) Mrs Green's certainty equivalent of the risky gamble is $70.71. She would enjoy taking part in the gamble.

(a) It's 'out of the money'.

(b) It will give a positive profit: ##-c_0 + max(S_T-K_T,0) > 0##.

(c) It will give a positive payoff at maturity: ##max(S_T-K_T,0) > 0##.

(d) The underlying asset price is below the option strike price: ##S_T < K_T##.

(e) The underlying asset price is above the break-even price.

(a) The cash cycle is typically measured in days.

(b) The lower the cash cycle, the better.

(c) The cash cycle represents the time that money is invested or ‘tied up’ in inventory.

(d) Companies should avoid negative cash cycles.

(e) The cash cycle is the time between the inventory payment date to the supplier and cash receipt date from the customer.