Fight Finance

(a) Simple annual rates.

(b) Effective annual rates.

(c) Annualised percentage rates compounding per month

(d) Annualised percentage rates compounding semi-annually

(e) Continuously compounded annual rates.

(a) Bank accepted bill (BAB).

(b) Certificate of deposit (CD).

(c) Fixed coupon bond.

(d) Promissory note (PN).

(e) Treasury note (TN) or bill.

(a) Bank accepted bill (BAB).

(b) Certificate of deposit (CD).

(c) Fixed coupon bond.

(d) Promissory note (PN)

(e) Treasury note or bill.

(a) Coupon-paying, with regular coupon payments prior to maturity.

(b) Discount securities, so price is less than face value if interest rate is positive.

(c) Unsecured.

(d) Short term, their original maturity is usually less than one year.

(e) Priced using simple interest rates.

(a) The bill’s initial price was $99,265.71.

(b) The bill’s price on day 20 was $99,726.78.

(c) The historical yield on day 20 since the bond was first issued was -3.9620% pa.

(d) Other similar bill yields to maturity would have also risen over the first 20 days.

(e) Investor B paid a bill price on day 20 that was less than the face value.

(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##