Locate the Treasury issue in Figure $7\mathrm{.}5$ maturing in May $2040.$ Assume a par value of $$10,000.$

a$.$ What is its coupon rate? $($Enter your answer as a percent rounded to $3$ decimal places, e$.$g$.,32\mathrm{.}161.)$

b$.$ What is its bid price in dollars? $($Do not round intermediate calculations and round your answer to $2$ decimal places, e$.$g$.,32\mathrm{.}16.)$

c$.$ What was the previous day's asked price in dollars? $($Do not round intermediate calculations and round your answer to $2$ decimal places, e$.$g$.,32\mathrm{.}16.)$

$\backslash$table$[[$a$.$ Coupon rate,,$4\mathrm{.}625,\%$

$\backslash$table$[[$Maturity$,$Coupon,Bid,Asked,Chg$,$Yield$],[\frac{5}{15}\frac{?}{2020},8\mathrm{.}75,103\mathrm{.}18,103\mathrm{.}184,-0\mathrm{.}022,1\mathrm{.}649],[\frac{12}{31}\frac{?}{2020},2\mathrm{.}5,100\mathrm{.}294,100\mathrm{.}3,-0\mathrm{.}006,1\mathrm{.}661],[9/30/2021,1\mathrm{.}125,98\mathrm{.}304,98\mathrm{.}31,0\mathrm{.}102,1\mathrm{.}684],[\frac{4}{30}\frac{?}{2022},1\mathrm{.}75,100\mathrm{.}05,100\mathrm{.}054,0\mathrm{.}008,1\mathrm{.}679],[\frac{12}{31}\frac{?}{2022},2\mathrm{.}125,101\mathrm{.}096,101\mathrm{.}102,0\mathrm{.}002,1\mathrm{.}69],[\frac{1}{31}\frac{?}{2023},1\mathrm{.}75,100\mathrm{.}042,100\mathrm{.}046,0\mathrm{.}006,1\mathrm{.}702],[\frac{3}{31}\frac{?}{2023},2\mathrm{.}5,102\mathrm{.}194,102,0\mathrm{.}002,1\mathrm{.}698],[\frac{7}{31}\frac{?}{2023},1\mathrm{.}25,98\mathrm{.}114,98\mathrm{.}12,0\mathrm{.}004,1\mathrm{.}703],[\frac{4}{30}\frac{?}{2024},2,101\mathrm{.}036,101\mathrm{.}042,-0\mathrm{.}006,1\mathrm{.}735],[\frac{5}{31}\frac{?}{2024},2,101\mathrm{.}066,101\mathrm{.}072,0\mathrm{.}004,1\mathrm{.}719],[\frac{1}{31}\frac{?}{2025},2\mathrm{.}5,103\mathrm{.}202,103\mathrm{.}206,-0\mathrm{.}004,1\mathrm{.}765],[\frac{10}{31}\frac{?}{2025},3,106\mathrm{.}212,106\mathrm{.}216,-0\mathrm{.}002,1\mathrm{.}814],[\frac{11}{15}\frac{?}{2026},6\mathrm{.}5,130\mathrm{.}2,130\mathrm{.}21,-0\mathrm{.}030,1\mathrm{.}821],[\frac{8}{15}\frac{?}{2027},6\mathrm{.}375,132\mathrm{.}17,132\mathrm{.}18,-0\mathrm{.}022,1\mathrm{.}85],[\frac{2}{15}\frac{?}{2029},2\mathrm{.}625,105\mathrm{.}296,105\mathrm{.}306,-0\mathrm{.}008,1\mathrm{.}919],[\frac{2}{15}\frac{?}{2031},5\mathrm{.}375,134\mathrm{.}14,134\mathrm{.}16,-0\mathrm{.}036,1\mathrm{.}947],[\frac{2}{15}\frac{?}{2036},4\mathrm{.}5,132\mathrm{.}23,132\mathrm{.}25,-0\mathrm{.}770,2\mathrm{.}108],[\frac{2}{15}\frac{?}{2037},5,141\mathrm{.}22,141\mathrm{.}24,-0\mathrm{.}094,2\mathrm{.}131],[\frac{5}{15}\frac{?}{2038},4\mathrm{.}5,135\mathrm{.}026,136\mathrm{.}046,-0\mathrm{.}074,2\mathrm{.}182],[\frac{2}{15}\frac{?}{2039},3\mathrm{.}5,119\mathrm{.}214,119\mathrm{.}234,-0\mathrm{.}076,2\mathrm{.}233],[\frac{5}{15}\frac{?}{2040},4\mathrm{.}375,134\mathrm{.}034,135\mathrm{.}054,-0\mathrm{.}078,2\mathrm{.}28],[\frac{8}{15}\frac{?}{2041},3\mathrm{.}75,123\mathrm{.}23,123\mathrm{.}25,-0\mathrm{.}786,2\mathrm{.}348],[\frac{8}{15}\frac{?}{2042},2\mathrm{.}75,106\mathrm{.}094,106\mathrm{.}114,-0\mathrm{.}080,2\mathrm{.}386],[\frac{11}{15}\frac{?}{2042},2\mathrm{.}75,106\mathrm{.}082,106\mathrm{.}102,-0\mathrm{.}082,2\mathrm{.}391],[\frac{2}{15}\frac{?}{2043},3\mathrm{.}125,113,113\mathrm{.}02,-0\mathrm{.}760,2\mathrm{.}39],[\frac{5}{15}\frac{?}{2043},2\mathrm{.}875,108\mathrm{.}152,1008\mathrm{.}172,-0\mathrm{.}094,2\mathrm{.}398],[\frac{8}{15}\frac{?}{2044},3\mathrm{.}125,113\mathrm{.}116,113\mathrm{.}136,-0\mathrm{.}078,2\mathrm{.}402],[\frac{\frac{11}{15}\frac{?}{2045}}{\text{D}\text{E}\text{T}-\text{D}\text{A}\text{L}},3,111\mathrm{.}136,111\mathrm{.}156,-0\mathrm{.}08,]]$