Fight Finance

(a) -0.80

(b) 0.80

(c) 1.20

(d) 1.80

(e) 2.20

(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.

The 'futures price' in a futures contract is paid at the start when the futures contract is agreed to. or ?

(a) The variance of the portfolio returns will increase.

(b) The standard deviation of the portfolio returns will increase.

(c) The covariance of returns between stocks A and B will stay the same.

(d) The portfolio expected return will stay the same.

(e) The portfolio value will stay the same.

(a) This firm's expected capital return equals zero.

(b) This firm's expected total return and income return are equal.

(c) This firm's forward looking PE ratio will equal the inverse of the firm's expected income return.

(d) This firm's forward looking PE ratio will equal the inverse of the firm's expected capital return.

(e) This firm's forward looking PE ratio is equal to the expected payback period, which is the time it will take for the sum of the cash flows to equal the share price.

(a) $1,997.78 per month in the first year, with 3% annual increases.

(b) $2,083.33 per month in the first year, with 3% annual increases.

(c) $2,157.60 per month in the first year, with 3% annual increases.

(d) $2,171.49 per month in the first year, with 3% annual increases.

(e) $3,333.33 per month in the first year, with 0% annual increases.

(a) $71.2986

(b) $62.0921

(c) $61.5028

(d) $54.276

(e) $53.5612

(a) $795.62

(b) $792.0937

(c) $735.0299

(d) $731.7721

(e) $683.0135

(a) The futures price quote ##(F_T)## is 'fair'. It's neither over- nor under-priced to the long or short trader.

(b) The futures price quote ##(F_T)## equals the expected underlying asset price at maturity.

(c) The futures price quote ##(F_0)## is initially zero.

(d) The value of the future ##(V_0)## is initially zero to both the long and short trader.

(e) If the value of the future ##(V_0)## rises for the long trader, it must have fallen for the short trader, and vice versa.

(a) The Macaulay duration of the bond is 10.5 years.

(b) If yields-to-maturity suddenly rose by 1 percentage point then bond prices would suddenly fall by 10% or less.

(c) If yields-to-maturity suddenly fell by 2 percentage points then bond prices would suddenly rise by 20% or less.

(d) If the bond is a zero-coupon bond then its maturity is 10.5 years.

(e) The duration-price-change formula assumes parallel shifts in the yield curve.