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友提有答案必须填答题卡应位上在本卷一无;2.物

ybx

的点标(

a

4ac4

2

一选题本题10小题每题4共分每题只有个确选,在题的应置涂1的倒是A.-2B.2C.2

D

122.图a则列选项,能直利“直平,错相”定1=是1aa1

1

a

a2

b

2

b

2

b

1

2

bA.B.D3.列算确的是

.A.

a

B.

aa

C.

a

D

a4.下调中,适采用普的是A.解某校班生力况1/19

B查2021

2拟央春的视2C.测批电灯的使用D了我市中生课余网时间5.图下几何体,左视不是矩的是A.B.D6.简x结是xx

.A.

x

B.

C.

x

Dx7.商利摸奖开促销活,中奖1是A.摸奖三,则至中奖一B.连摸两,不都奖C.只奖一次则也有能中奖

,下说正的ADOD若续奖次不奖则三次一

第题2/19

8.图四形的角相于且则列条件判四形矩的A

四CD.AB∥CD9.图在正形格,有个

1234小方被黑若图其小方任涂一,整图构一轴称形则小方的置以ABC)D)

第题某市需要设一条米管,了量减少工对城交造的响施时铺管道的度比原划增加%,结果提6完成.实际每铺设管的长度实际工数小同根题列方660x方中知示量A.际每天设管道长度.际施工天数3/19

C.计每天铺管道的度

D工天二填题本题题每题,分.将案填答卡相位).计算:

1)2

=________.分解因:

2

=________十五累新城就人口147000科学记法表示_如图,甲,乙个可以由动转盘转止指都落在影域的率_

90°甲

120°乙第题图15如,离面5处拉线固电线杆拉线和面成50°,拉线的为米(确到米PD米A

50°

D

B

5

4/19A

B第题图

第16题图

<x<x71.如图,知形,是CD直径半上一动,接则BP的最值是_三解题本题9小,分请答卡相应位作)17分)简:

(a22)

.18分

分求等3

2

的数解.A

1

D19形ABCD

M

2

3边AB一BC延线点N.求:

BN208分九级有个班数例如图所.一数考中四1008060405/1920

67

740

1

2

3

4班级图

1

2a%b%4c%

3c%图四班均绩中数_;下说:3班以上人最;1,3班平分距小③本考年段成最的生4班其正的_(序若公

m2

(m

分表各平成)别算1班和班的平成绩,两班的算果会实平成相,说理.6/19

21)如图已中以B圆,BC为径弧别点,E连BD,ED.写图所的腰角;

A若AED=114°求∠度.

EDB

22分)图1在形中动P从A出,A路径运.设P动路程为,的面积为.映是点P运动过中y与x的数关系请根据象回答下问题矩边AD=________,AB写点P在运动程yx的函关式并y图2补函数图.PD

54321

0345x图7/19A

B图1

⌒⌒23分分如,已知以AB为径交AC点,

.求线

A若EA点

sinBED

35

,BE长O

ED

B24分线

1

与x交点(m交点,物

y

经AP线一点,点PPQ交物于.当时①求物的系;8/19

②设横标,含代式表示PQ的长并求x

为值=8;5若PQ长的最值16,讨关于x一二方

2

ax

的的数的取范的系QO9/19

2514)们有组边等一对边平但不相的边称“菱证“菱”质角平一内角(求根图1出知求,明已:求:证:

B

AD图1

已,,∠A=90°若D分在BC上且边形为准形下给的满足条的所,并出应DE长ABC一都,够添CA________DE=10/19

DE=________

11数试参答及分准⑴解给了种几解供考如考的法与本答不,参本案评标的神行分⑵解题当生解在一出错时如后续部的解未变题立,酌给.⑶答端注数示生确完步得累分数.⑷分给数,择和空均给间.一选题有小题,每小,分分)1.D2345678910二填题有题每题分,满分)11(

.1.47

5

2

151613三解题本题题共86.在答题的相应置作)17分)解原=

aa

,················································=

a

························································7分18分)11/19

①<②≤2.解解等①得

x

···················································

2解等②得

x

.················································4在一轴表不式②解,图--4-3--2∴不式的集

x

.····················································6∴不式的数-4,-3,-2,0.················19分)

A

1

D证:四形正形,∠A=∠ADC=∠BCD=90°.

MB

2

3N································································∴.∴∠A··························································∵,12/19

∴∠36∴eq\o\ac(△,≌)△DCN.

······················································································································20分))69;·············································································2分②··············································································用式

m2

计两的均绩,结会与实平成相,为3,4班权重人数或例)相.·······························································································8分21分10分)答等三形:△BCDeq\o\ac(△,,);···············3解∵∠AED=114°∴∠°-∠

AAED=66°分

ED∵BD=BEB

∴∠BED=66°.∴∠°66°×2=48°·······················································分13/19

解一设,∴∠ABC=.∴-2x°∵BC=BD∴又△的角∴∠A+.··········································-2x+48,解得.∴分解二设,∴.∴-48°.∵BC=BD∴分又∠DBC+∠BCD+∠BDC=180°,∴x解得:x=76.∴分22分10分)(1)2,4··························································4y14/19

54321

(2)点P过中-x,∴

1)2

,即

y

分正作图············(提:生对数关系化简,写出取范围不)23分10分)解是径,

A∴∠ADB=90°.························1

O∴.

D又∠A=∠CBD∴∠CBD+..∴AB⊥BC.································4又∵ABO的直,⊙线···············5连AE⊙径15/19

B

⌒△AEB∴∠AEB=∠ADB=90°.⌒△AEB∵∠BAD=∠BED∴

BED

35

.·····················································∴eq\o\ac(△,Rt)ABD中,

sin

BD35

.∵BD,.············································································∵E为AB点∴AE=BE.∴是腰直角角形.∴.∴

sin

22

分24分12分)解∴标,0

QOAx将x=0入

kx1

,y=2∴坐标为(,2将)入

yax

a20a2.

······························································16/19

xx2)

2a5c∴物的达为

285

.··························4②A(5入

,解:

25

.∴次数表为

·····································5分∴

的标

2(xx2)5

.又∵PQ∥y轴,∴标为

(,

5

.∴225

,25

2

.··········································································

7∵

,∴85

.得

,x

.∴x=1x=4时

85

.·········································9分设

y

ax2)ax

kx

.∴Sx次函数∵PQ的大为16∴S大为16,17/19

∴二函的象质知当,一元次方程

ax

有个;当,一元次方程当,一元次方程

axkxaxkx

无;有个12分(提:生对种情况得分未明由扣)25分14分)解:图中AB=AD∥(

BC

).·······································

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