Fight Finance

(a) The debt-to-assets (D/V) ratio will increase.

(b) The debt-to-equity ratio (D/E) will increase.

(c) Firm value is likely to have increased due to the higher amount of interest tax shields, assuming that there will not be any costs of financial distress.

(d) The company's after-tax WACC is likely to stay the same.

(e) The company's before-tax WACC is likely to stay the same.

(a) Discount loan

(b) Par loan

(c) Premium loan

(d) Deferred repayment loan

(e) Fully amortising loan.

(a) Shares (ordinary and preference stocks).

(b) Real estate (land and buildings).

(c) Options (calls and puts).

(d) Human capital (education)

(e) Debt (bond and loan assets)

(a) $684.222k

(b) $690.919k

(c) $697.616k

(d) $698.713k

(e) $710.601k

(a) ##f_{SF,T}=S_T+K_T##

(b) ##f_{SF,T}=-S_T-K_T##

(c) ##f_{SF,T}=S_T-K_T##

(d) ##f_{SF,T}=K_T-S_T##

(e) ##f_{SF,T}=S_T##

(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) The geometric average of the gross discrete returns (GAGDR) equals 1.04075 which is 104.075%.

(b) ##\exp \left( \text{GAGDR} \right) = \text{AALGDR}##. The natural exponent of the GAGDR equals the arithmetic average of the logarithms of the gross discrete returns (AALGDR).

(c) ##\text{GAGDR}^T = \left( P_T/P_0 \right)##. The GAGDR raised to the power of the number of time period that it's measured over equals the ratio of the first and last prices.

(d) ##\text{GAGDR} = \exp \left( \text{AALGDR} \right)##. This is always true, regardless of the distribution of the prices or returns. The logarithm of the geometric average of the gross discrete returns (LGAGDR) is always equal to the arithmetic average of the logarithm of the gross discrete returns (AALGDR).

(e) ##\text{AAGDR} \approx \exp \left( \text{AALGDR} + \text{SDLGDR}^2/2 \right)##. This is only approximately true and depends on the distribution of the prices and returns. It's asymptotically true as the time period that the returns are measured over reaches infinity.

(a) Price must be greater than zero (p>0).

(b) Price can be greater than its exercise price (p>K).

(c) Price can be greater than the underlying asset's price (p>S).

(d) Exercise price can be greater than the underlying asset's price (K>S).

(e) Profit must be less than the payoff at maturity from the long trader’s perspective.

(a) The AUD was strongest against the JPY in 1984. This would have been a good time for Australians to holiday in Japan.

(b) Between 2001 and 2007 the AUD appreciated against the USD which would have been bad news for Australian exporters.

(c) In 1985 the AUD depreciated against the USD, JPY and EUR.

(d) In 2011 and 2012, Australian products would have appeared cheap in USD for Americans compared to the past.

(e) Between 1984 and 1986, the JPY appreciated against the USD.

(a) Provide a permanent and unrestricted commitment of funds;

(b) Are freely available to absorb losses;

(c) Impose unavoidable servicing charges against earnings;

(d) Rank behind the claims of depositors and other creditors in the event of winding-up of the issuer.