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廣東省三水市八級(jí)學(xué)學(xué)水平考試數(shù)學(xué)試卷說明:.卷共4頁,試用時(shí)分鐘,滿分為120分.2.答卷前,考生務(wù)必用黑色字的簽字筆或鋼筆在答題卡填寫自己的準(zhǔn)考證號(hào)、姓名、試室號(hào)、座位號(hào).用2B鉛把對(duì)應(yīng)該號(hào)碼的標(biāo)號(hào)涂黑.3題小題選出答案后2B鉛筆把答題卡上對(duì)應(yīng)題目選項(xiàng)的答案信息點(diǎn)涂黑,如需改動(dòng),用橡皮擦干凈后,再選涂其他答案,答案不能答在試題上.4.非選擇題必須用黑色字跡鋼或簽字筆作答,答案必須寫在答題卡各題目指定區(qū)域內(nèi)相應(yīng)位置上;如需改動(dòng),先劃掉原來的答案,然后再寫上新的答案;不準(zhǔn)使用鉛筆和涂改液.不按以上要求作答的答案無效.5.考生務(wù)必保持答題卡的整潔考試結(jié)束時(shí),將試卷和答題卡一并交回.一、選擇題(本大題10小題每小題3分共分)在每小題列出的四個(gè)選項(xiàng)中只有一個(gè)是正確的,請(qǐng)把答題卡上對(duì)應(yīng)目所選的選項(xiàng)涂黑.1.的絕值是A.-6B.6C.±D.2.下列各圖中,經(jīng)過折疊能圍一個(gè)立方體的是A.B..D.3.中國航母遼寧艦(如題3圖)中國人民海軍第一艘可以搭載固定翼飛機(jī)的航空母艦,滿載排水量為67500噸,這個(gè)數(shù)據(jù)用科學(xué)記數(shù)法表示為

A.6.75×10

B.6.75×10C.6.75×10

噸D.6.75×10

噸4.若()

mn

的值是

題3圖A.-1B.1C2

D.35.一組數(shù)據(jù)2,4,x,,,的眾數(shù)是2則這組數(shù)據(jù)的平均數(shù)、中位數(shù)分別為A.3,

B.3.5,C.3,3.5

D.4,6.如題6圖直線l∥l,∠1=140°∠2=70°則3的度數(shù)是A.60°C.70°

B.65°D.80°7.如果ab,那么下列判斷正確的是A.a(chǎn)<,b<0B.a(chǎn)>0,>C.a(chǎn)≥,b≤0D.a(chǎn)<0,>或>,b<8.不等式組的集數(shù)軸上表示正確的是x

題6圖

==ABCD9.下列標(biāo)志中,可以看作是中對(duì)稱圖形的是ABCD10.次函數(shù)y

的圖象如題圖示,那么一函數(shù)

y

與反比例函數(shù)

在同一平面直角坐標(biāo)系中的大致圖象為題10圖ABCD二、填空題(本大題6小題,每題4分共24)請(qǐng)將下列各題的正確答案填寫在答題卡相應(yīng)的位置上.11.解因式:2x

x

.12.知

,則

__________.13.∠=80°,則α的角為__________.14.題14圖在山的東側(cè)點(diǎn)一個(gè)熱氣球,由于受西風(fēng)的影響,以30米分速度沿與地面成75°角的方向飛行25分鐘后到達(dá)C處此時(shí)熱氣球上的人測(cè)得小山西側(cè)B點(diǎn)的角為30°,則小山東西兩側(cè)、兩間的距離__________.15.題15圖,在△中,∥BCAD=1AB,=2,則BC=__________.16.題16圖,AB是半圓O直徑,且AB,C為圓上的點(diǎn).將此半圓沿所在的直線折疊,若圓弧恰過圓心,則圖中陰影部分的面積(果保留π題14圖

題圖

題圖三、解答題(一本大題3小,每小題分,15分17.方程:

52(8

.18.化簡(jiǎn),再求值:

3xx2()x

,再選擇一個(gè)使原式有意義的代求值.19.題19圖,已知線段AB

()出線段AB的直分線l用尺規(guī)作圖,保留作圖痕跡,不要求寫出作法()(1)中所作的直線l上意取兩點(diǎn),(線段AB的上方結(jié)AM,ANBM,BN.求證:∠=∠MBN題19圖四、解答題(二本大題3小,每小題分,24分20.商場(chǎng)以每件280元價(jià)購進(jìn)一批商品,當(dāng)每件商品售價(jià)為360元,每月可售出60件為了擴(kuò)大銷售,商場(chǎng)決定采取適當(dāng)降價(jià)的方式促銷,經(jīng)調(diào)查發(fā)現(xiàn),如果每件商品降價(jià)1元那么商場(chǎng)每月就可以多售出件()價(jià)前商場(chǎng)每月銷售該商品的利潤是多少元?()使商場(chǎng)每月銷售這種商品的利潤達(dá)到7200元,且更有利于減少庫存,則每件商品應(yīng)降價(jià)多少元?21.障房建設(shè)是民心工程,廣省某市從年開始加快保障房建設(shè)進(jìn)程,現(xiàn)統(tǒng)計(jì)了該市2009年2013年年新保障房情況,繪制成如題22圖示的折線統(tǒng)計(jì)圖和不完整的條形統(tǒng)計(jì)圖.某市2009~2013年新建保障房數(shù)年增長(zhǎng)率折線統(tǒng)計(jì)圖

某市2009~年新建保障房套數(shù)條形統(tǒng)計(jì)圖20092010201120122013年20092010201120122013年份題22圖()麗看了統(tǒng)計(jì)圖后說市2012年建保障房的套數(shù)比2011年了認(rèn)小麗說法正確嗎?請(qǐng)說明理由;()補(bǔ)全條形統(tǒng)計(jì)圖;()這5年均每年新建保障房的套數(shù).22.題22圖.點(diǎn)A、、、⊙上,⊥于點(diǎn),過點(diǎn)作OFBC于F求證)△AEB△OFC;()=2FO.題22圖五、解答題(三本大題3小,每小題分,27分

23.題23圖,拋物線2(a>0)經(jīng)過原點(diǎn)O和點(diǎn)A(,()接寫出拋物線的對(duì)稱軸與軸的交點(diǎn)坐標(biāo);()(x,y,y)拋物線上,若<<,比較y的?。唬ǎ〣-1,)該拋物線上,點(diǎn)C與B關(guān)拋物線的對(duì)軸對(duì)稱,求直線的函數(shù)關(guān)系式.題23圖24.題24圖直線直平分⊙的徑OA于點(diǎn)B,交⊙O于點(diǎn)、,是⊙的線為點(diǎn),連結(jié)AE,交于點(diǎn)F()⊙的徑為8,的長(zhǎng);()證PE;()PF=13,A=,的長(zhǎng).題24圖25.知:如圖①,在平行四邊中,=6AD.AD為斜邊在平行四邊形ABCD的內(nèi)部作eq\o\ac(△,Rt),∠=30°∠°.()△的長(zhǎng);(2)△每秒2個(gè)單位長(zhǎng)度的速度沿向平行移動(dòng),得到△D,AD與重合時(shí)停止移動(dòng)運(yùn)動(dòng)時(shí)間為t秒eq\o\ac(△,,)ED與△重的面積為,請(qǐng)直接寫出與t之間函數(shù)關(guān)系式,并寫出t的取范圍;()圖②,在),當(dāng)停止移動(dòng)后得到△,BEC繞點(diǎn)按時(shí)針方向旋轉(zhuǎn)(°<α<180°旋過程中的應(yīng)點(diǎn)為B,的應(yīng)點(diǎn)為E,設(shè)直線B與線交于點(diǎn)P與線CB交于Q是否存在這樣的使BPQ為等腰三角形?若存在,求出度數(shù);若不存在,請(qǐng)說明理由.題25圖

題25圖

參考答案及評(píng)分標(biāo)準(zhǔn)數(shù)

學(xué)一、選擇題(本大題小題每小題分共分)題號(hào)答案

B

A

A

D

B

C

D

D

D

B二、填空題(本大題小題,每小題4分,共分).x(x

.14750

三、解答題(一本大題3小題,小題分,共15分17解:x+2=8+··························································································x=6······························································································x=3.···························································································18解:原=

2(x(x(x2)(2)

····························································=2+8·························································································3分當(dāng)x=1時(shí)原式=2×1+8=10的值不能為2或)······························5分19):如圖所示:················································································1分·······················································2分(2證明:∵l是垂平分線∴=BMAN=BN,·································································∴∠=∠MBA,∠NAB∠NBA·············································4分∴∠∠NAB∠MBA∠NBA,即:∠MAN=∠.································································四、解答題(二本大題3小題,小題分,共24分20解)題意,得60-280)元(2設(shè)要使商場(chǎng)每月銷售這種商品的利潤達(dá)到7200,且更有利于減少庫存,則每件商品應(yīng)降價(jià)元,由題意,得(360-x+60),解得:x,x12∵有利于減少庫存,∴x=60.答)價(jià)商場(chǎng)每月銷售該商品的利潤是4800元)使商場(chǎng)每月銷售這種商品的利潤達(dá)到元且更有利于減少庫存,則每件商品應(yīng)降價(jià)60.

AE,∴AE,∴21解)市2012年建保障房的增長(zhǎng)率比的增長(zhǎng)率減少了,但是保障房的總數(shù)在增加,故小麗的說法錯(cuò)誤.···················································(2年障房的套數(shù)為:750×(1+20%)=900套·····························3分年保障房的套數(shù)為:x(1+20%)=600,則x=500···························4分如圖所示:··········································6分(3()·············································答:這年平均每年新建保障房的套數(shù)為784套······························8分22證明)圖,連接,則=∠,··········································1分∵⊥,∴∠∠,∴∠BAE=∠COF,······················又∵AC,⊥,∴∠∠AEB,···························3分∴△∽△;···································································(2∵∽△,∴,················································BEFC由圓周角定理,=∠,∠DAE=∠CBE∴△∽,∴

AEFOADBC

,····························∵⊥,∴BC,∴=FOFO,即FO············································································8分五、解答題(三本大題3小題,小題分,共27分23解)物線的對(duì)稱軸與軸的交點(diǎn)坐標(biāo)為,0···································(2拋物線的對(duì)稱軸是直線x.由圖可知,當(dāng)x<1時(shí)隨的增大而減小,····································

kk3∴當(dāng)x<<1時(shí)y>;····························································12(3∵對(duì)稱軸是x=1,(1)在該拋物線上,點(diǎn)與關(guān)于拋物線的對(duì)稱軸對(duì)稱,∴點(diǎn)C坐標(biāo)是,····························································設(shè)直線的系式為=kx+b(k≠0,·························6分解得.··············································································∴直線的數(shù)關(guān)系式是:=24.··············································24解)接OD,··················································································∵直線PD垂直平分O的徑于B⊙O的徑為8,∴OB=4,BC=BDCD,························································∴在eq\o\ac(△,Rt)OBD中BDOD

,∴=3

;········································································(2∵PE⊙O的線∴PEO,···············································∴∠PEF-∠,=∠-∠,································∵OE,∴A∠AEO∴∠PEF=∠,∴PE;·························································6分(3過點(diǎn)P作PG⊥于,····························································∴∠==90°,∵∠=,∴∠∠,∴=A=13×···························································∵PE=PF∴=10.····························································9分25解)△的長(zhǎng)為3;····························································1分(2①S=t2(0t································································2

33

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