You find the following Treasury bond quotes. $To$ calculate the number $of$ years until maturity, assume that $itis$ currently May $2022.$ All $of$ the bonds have a par value $of$ $$1,000$ and pay semiannual coupons.

Rate Maturity Mont$\frac{h}{Y}$ear Bid Asked Change Ask Yield

$??$question mark May $36103\mathrm{.}5340103\mathrm{.}5462+\mathrm{.}30155\mathrm{.}999$

$6\mathrm{.}252$ May $41104\mathrm{.}4952104\mathrm{.}6409+\mathrm{.}4293??$question mark

$6\mathrm{.}163$ May $51??$question mark $??$question mark $+\mathrm{.}54054\mathrm{.}031$

$In$ the above table, find the Treasury bond that matures $in$ May $2051.$ What $is$ the asked price $of$ this bond $in$ dollars?

Note: $Do$ not round intermediate calculations and round your answer $to2$ decimal places, $e.g.,32\mathrm{.}16.$

$If$ the bid$-$ask spread for this bond $is\mathrm{.}0654,$ what $is$ the bid price $in$ dollars?

Note: $Do$ not round intermediate calculations and round your answer $to2$ decimal places, $e.g.,32\mathrm{.}16.$