1．在“解直角三角形”一章我們學(xué)習(xí)到“銳角的正弦、余弦、正切都是銳角的函數(shù)，統(tǒng)稱為銳角三角函數(shù)”．
小力根據(jù)學(xué)習(xí)函數(shù)的經(jīng)驗(yàn)，對(duì)銳角的正弦函數(shù)進(jìn)行了探究．下面是小力的探究過程，請(qǐng)補(bǔ)充完成：
（1）函數(shù)的定義是：“一般地，在一個(gè)變化的過程中，有兩個(gè)變量x和y，對(duì)于變量x的每一個(gè)值，變量y都有唯一確定的值和它對(duì)應(yīng)，我們就把x稱為自變量，y稱為因變量，y是x的函數(shù)”．由函數(shù)定義可知，銳角的正弦函數(shù)的自變量是銳角的角度，因變量是正弦值，自變量的取值范圍是大于0°且小于90°．
（2）利用描點(diǎn)法畫函數(shù)的圖象．小力先上網(wǎng)查到了整銳角的正弦值，如下：
sin1°=0.01745240643728351 sin2°=0.03489949670250097 sin3°=0.05233595624294383
sin4°=0.0697564737441253 sin5°=0.08715574274765816 sin6°=0.10452846326765346
sin7°=0.12186934340514747 sin8°=0.13917310096006544 sin9°=0.15643446504023087
sin10°=0.17364817766693033 sin11°=0.1908089953765448 sin12°=0.20791169081775931
sin13°=0.22495105434386497 sin14°=0.24192189559966773 sin15°=0.25881904510252074
sin16°=0.27563735581699916 sin17°=0.2923717047227367 sin18°=0.3090169943749474
sin19°=0.3255681544571567 sin20°=0.3420201433256687 sin21°=0.35836794954530027
sin22°=0.374606593415912 sin23°=0.3907311284892737 sin24°=0.40673664307580015
sin25°=0.42261826174069944 sin26°=0.4383711467890774 sin27°=0.45399049973954675
sin28°=0.4694715627858908 sin29°=0.48480962024633706 sin30°=0.5000000000000000
sin31°=0.5150380749100542 sin32°=0.5299192642332049 sin33°=0.544639035015027
sin34°=0.5591929034707468 sin35°=0.573576436351046 sin36°=0.5877852522924731
sin37°=0.6018150231520483 sin38°=0.6156614753256583 sin39°=0.6293203910498375
sin40°=0.6427876096865392 sin41°=0.6560590289905073 sin42°=0.6691306063588582
sin43°=0.6819983600624985 sin44°=0.6946583704589972 sin45°=0.7071067811865475
sin46°=0.7193398003386511 sin47°=0.7313537016191705 sin48°=0.7431448254773941
sin49°=0.7547095802227719 sin50°=0.766044443118978 sin51°=0.7771459614569708
sin52°=0.7880107536067219 sin53°=0.7986355100472928 sin54°=0.8090169943749474
sin55°=0.8191520442889918 sin56°=0.8290375725550417 sin57°=0.8386705679454239
sin58°=0.848048096156426 sin59°=0.8571673007021122 sin60°=0.8660254037844386
sin61°=0.8746197071393957 sin62°=0.8829475928589269 sin63°=0.8910065241883678
sin64°=0.898794046299167 sin65°=0.9063077870366499 sin66°=0.9135454576426009
sin67°=0.9205048534524404 sin68°=0.9271838545667873 sin69°=0.9335804264972017
sin70°=0.9396926207859083 sin71°=0.9455185755993167 sin72°=0.9510565162951535
sin73°=0.9563047559630354 sin74°=0.9612616959383189 sin75°=0.9659258262890683
sin76°=0.9702957262759965 sin77°=0.9743700647852352 sin78°=0.9781476007338057
sin79°=0.981627183447664 sin80°=0.984807753012208 sin81°=0.9876883405951378
sin82°=0.9902680687415704 sin83°=0.992546151641322 sin84°=0.9945218953682733
sin85°=0.9961946980917455 sin86°=0.9975640502598242 sin87°=0.9986295347545738
sin88°=0.9993908270190958 sin89°=0.9998476951563913
①列表（小力選取了10對(duì)數(shù)值）；
②建立平面直角坐標(biāo)系（兩坐標(biāo)軸可視數(shù)值需要分別選取不同長(zhǎng)度做為單位長(zhǎng)度）；
③描點(diǎn)．在平面直角坐標(biāo)系xOy中，描出了以上表中各對(duì)對(duì)應(yīng)值為坐標(biāo)的點(diǎn)；
④連線．根據(jù)描出的點(diǎn)，畫出該函數(shù)的圖象；
（3）結(jié)合函數(shù)的圖象，寫出該函數(shù)的一條性質(zhì)：y隨x（0°＜x＜90°）的增大而增大．
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小學(xué)生10分鐘應(yīng)用題系列答案
如圖，在正五邊形ABCDE中，對(duì)角線AD、AC與EB分別交于點(diǎn)M、N．
已知如圖，菱形ABCD的四個(gè)頂點(diǎn)均在坐標(biāo)軸上，對(duì)角線AC、BD交于原點(diǎn)O，DF⊥AB交AC于點(diǎn)G，反比例函數(shù)y=$\frac{\sqrt{3}}{x}$（x＞0）經(jīng)過線段DC的中點(diǎn)E，若BD=4，則AG的長(zhǎng)為（ �。�
解：在直角△ABC中，AB=$\sqrt{A{C}^{2}+B{C}^{2}}$=$\sqrt{{3}^{2}+{4}^{2}}$=5，
