Bond A has a coupon rate of $10\mathrm{.}42$ percent, a yield$-$to$-$maturity of $13\mathrm{.}35$ percent, and a face value of $$1,000\mathrm{.}00$; matures in $8$ years; and pays coupons annually with the next coupon expected in $1$ year. What is $($X $+$ Y $+$ Z$)$ if x is the present value of any coupon payments expected to be made in $3$ years from today, Y is the present value of any coupon payments expected to be made in $6$ years from today, and Z is the present value of any coupon payments expected to be made in $9$ years from today? An amount less than $$90\mathrm{.}51$ or a rate greater than $$233\mathrm{.}10$ An amount equal to or greater than $$156\mathrm{.}66$ but less than $$183\mathrm{.}64$ An amount equal to or greater than $$90\mathrm{.}51$ but less than $$137\mathrm{.}55$ An amount equal to or greater than $$183\mathrm{.}64$ but less than $$233\mathrm{.}10$ An amount equal to or greater than $$137\mathrm{.}55$ but less than $$156\mathrm{.}66$