A$($n$)17-$year bond has a coupon of $\backslash (9\backslash \%\backslash )$ and is priced to yield $\backslash (15\backslash \%\backslash ).$ Calculate the price per $\backslash$$$1,000$ par value using semi$-$annual compounding. If an investor purchases this bond two months before a scheduled coupon payment, how much accrued interest must be paid to the seller? The price of the bond, $\backslash ($ P V $\backslash ),$ is $\backslash (\backslash$$ $634\mathrm{.}21\backslash ).($Round to the nearest cent.$)$ 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 $\backslash$$ $.($Round to the nearest cent.$)$