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

$\backslash$table$[[$Rate$,\backslash$table$[[$Maturity$],[$Month$/$Year$]],$Bid,Asked,Change,Ask Yield$],[??,$May $33,103\mathrm{.}4755,103\mathrm{.}5483,+\mathrm{.}3158,6\mathrm{.}219],[5\mathrm{.}774,$May $36,104\mathrm{.}5095,104\mathrm{.}6552,+\mathrm{.}4425,??],[6\mathrm{.}218,$May $42,??,??,+\mathrm{.}5548,4\mathrm{.}251]]$

In the above table, find the Treasury bond that matures in May $2036.$ What is your yield to maturity if you buy this bond?

Note: Do not round intermediate calculations and enter your answer as a percent rounded to $2$ decimal places, e$.$g$.,32\mathrm{.}16.$

Answer is complete but not entirely correct.

$\backslash$table$[[$Yield to maturity,$4\mathrm{.}98ox,\%$