Consider a bond with a settlement date of MM$/$DD$/2020($E$.$g$.,$ February $23,2020),$ where

MM$/$DD corresponds to the month and day of your birthday. The maturity of the bond is

March $15,2028.$ The coupon rate is $6\mathrm{.}5\%.$ If the yield to maturity of the bond is $5\mathrm{.}34\%$

$($bond equivalent yield, semiannual compounding$),$ what is the list price of the bond on

the settlement date? What is the accrued interest on the bond? What is the invoice price

of the bond?

Part B

Now suppose the bond in the previous question is selling for $102\%$ of face value. What is

the bond$$s yield to maturity? What would the yield to maturity be at a price of $102\%$ of

face value, if the bond pays its coupons only once a year?