Fight Finance

(a) $100.0000

(b) $98.0346

(c) $99.0062

(d) $99.0087

(e) $99.0124

(a) $688.32

(b) $704.64

(c) $710.95

(d) $760.95

(e) $817.25

(a) 0.0003

(b) 0.0878

(c) 0.0913

(d) 0.0948

(e) 0.0963

(a) -0.7814%

(b) -0.2724%

(c) 1.8124%

(d) 2%

(e) 2.1518%

(a) Highly liquid publically listed firms.

(b) Firms in a declining industry with very low or negative earnings growth.

(c) Firms expected to have temporarily low earnings over the next year, but with higher earnings later.

(d) Firms whose returns have a very low level of systematic risk.

(e) Firms whose assets include a very large proportion of cash.

(a) Percentage points per annum ##(\text{pp pa})## and percentage points per annum ##(\text{pp pa})##.

(b) Percentage points per annum ##(\text{pp pa})## and percentage points per annum all squared ##\left( (\text{pp pa})^2 \right)##.

(c) Percentage points per annum all squared ##\left( (\text{pp pa})^2 \right)## and percentage points per annum ##(\text{pp pa})##.

(d) Percentage points per annum all squared ##\left( (\text{pp pa})^2 \right)## and percentage points per annum all squared ##\left( (\text{pp pa})^2 \right)##.

(e) Percent per annum ##(\% pa)## and percent per annum ##(\% pa)##.

(a) Asset A has the same systematic risk as asset B.

(b) Asset A has more total variance than asset B.

(c) Asset B has zero idiosyncratic risk. Asset B must be a portfolio of half the market portfolio and half government bonds.

(d) If risk-averse investors were forced to invest all of their wealth in a single risky asset, so they could not diversify, every investor would logically choose asset A over the other three assets.

(e) Assets M and B have the highest Sharpe ratios, which is defined as the gradient of the capital allocation line (CAL) from the government bonds through the asset on the graph of expected return versus total standard deviation.

If future required returns rise, and future expected cash flows remain the same, then prices will , or remain the ?

(a) ##12.28956229\% = \left( \dfrac{100,000}{99,000} - 1 \right) \times (365/30)##

(b) ##13.00694446\% = \left( \dfrac{100,000}{99,000} \right)^{365/30} -1##

(c) ##12.60944895\% = \left( \left( \dfrac{100,000}{99,000} \right)^{(365/2)/30} -1 \right) \times 2##

(d) ##12.2904215\% = \left( \left( \dfrac{100,000}{99,000} \right)^{(365/12)/30} -1 \right) \times 12##

(e) ##12.22790862\% = \ln \left( \dfrac{100,000}{99,000} \right) \times 365/30##

(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.