A$($n$)16$ year bond has a coupon of $8\%$ and is priced to yield $15\%.$ Calculate the price per $$1,000$ par value using semi$-$annual compounding. If an investor purchases this bond two months before a scheduled coupon payment, how much accrued interest must be paid to the seller? a$.$ The price of the$$ bond, PV$,$ is $$$$802\mathrm{.}72.$b$.$ If an investor purchases this bond two months before a scheduled coupon$$ payment, the amount of accrued interest to be paid to the seller is $$$enter your response here.