$($Part E$(1)$ in spreadsheet$)$ What is the value of a $10-$year, $$1,000$ par value bond with a $13\%($Part K in spreadsheet$)$ Suppose a $10-$year, $10\%,$ semiannual couponA bond has a $$1,000$ par value, $12$ years to maturity, and an $8\mathrm{.}27\%$

annual coupon and sells for $$980.$

Assume that the yield to maturity remains constant for the next three

years. What will the price be $3$ years from today?

A$)$ $$987\mathrm{.}20$

B$)$ $$983\mathrm{.}32$

C$)$ $$993\mathrm{.}08$

D$)$ $$980\mathrm{.}92$

bond with a par value of $$1,000$ is currently selling for $$1,135\mathrm{.}90,$

producing a nominal yield to maturity of $8\%.$ However, it can be called

after $4$ years for $$1,050.$

What is the bond's nominal yield to call $($YTC$)?$

A$)7\mathrm{.}14\%$

B$)3\mathrm{.}57\%$

C$)7\mathrm{.}53\%$

D$)8\mathrm{.}30\%$

annual coupon if its required return is $10\%?$ Would we now have a discount or a premium bond?

A$)$ $$1,184\mathrm{.}34$; premium bond

B$)$ $$1,184\mathrm{.}34$; discount bond

C$)$ $$815\mathrm{.}66$; premium bond

D$)$ $$815\mathrm{.}66$; discount bond