2018年河南省焦作市中考第一次质量抽测试卷含答案(PDF版)

2018年河南省焦作市中考第一次质量抽测试卷含答案(PDF版)
2018年河南省焦作市中考第一次质量抽测试卷含答案(PDF版)

焦作市2018年九年级第一次质量抽测试卷

数学

注意事项:

1.本试卷共4页,三个大题,满分120分,考试时间100分钟。

2.本试卷上不要答题,请按答题卡上注意事项的要求直接把答案填写在答题卡上。答在试卷上的答案无效。

一、选择题(每小题3分,共30分)下列各小题均有四个答案,其中只有一个是正确的.

1.在下列各数中,比﹣1小的数是()

C.0D.1

A.﹣3B.﹣1

2

2.大型纪录电影《厉害了,我的国》3月2日在全国上映,在上映首日收获了4132万人民币的票房。数据“4132万”用科学计数法表示为()

A.6

132

.4?D.7

32.41?

10

10

10

10

.4?C.6

32.41?B.7

132

3.用8个相同的小正方体搭成一个几何体,从上面看它得到的平面图形如图所示,那么从左面看它得到的平面图形一定不是()

A.B.C.D.

4.下列计算正确的是()

A.a+b=ab B.

C.a3b÷2ab=a2D.(-2ab2)3=-6a3b5

5.下列关于x的一元二次方程中,有两个相等实数根的是()

A.x2+1=0B.x2+x﹣1=0

C.x2+2x﹣3=0D.4x2﹣4x+1=0

6.某中学举行书法比赛,各年龄组的参赛人数如下表所示,则全体参赛选手年龄的平均数和中位数分别为(

A .14.5,14.5

B .14,15

C .14.5,14

D .14,14

7.如图,已知在△ABC ,AB =AC .若以点B 为圆心,BC 长为半径画弧,交腰AC 于点E ,则下列结论一定正确的是()

A .AE =EC

B .AE =BE

C .∠EBC =∠BAC

D .∠EBC =∠ABE

8.一个不透明的口袋中有四个完全相同的小球,把它们分别标号为1,2,3,4,随机摸出一个小球后不放回,再随机摸出一个小球,则两次摸出的小球标号之和等于5的概率为()A .

B .

C .

D .

9.一个寻宝游戏的寻宝通道如图1所示,通道由在同一平面内的AB ,BC ,CA ,OA ,OB ,OC 组成.为记录寻宝者的行进路线,在BC 的中点M 处放置了一台定位仪器.设寻宝者行进的时间为x ,寻宝者与定位仪器之间的距离为y ,若寻宝者匀速行进,且表示y 与x 的函数关系的图象大致如图2所示,则寻宝者的行进路线可能为(

A .A→O→

B B .B→A→

C C .B→O→C

D .C→B→O

年龄组13

岁14岁15岁16岁参赛人数

9

15

3

3

10.如图,AB 为半圆O 的直径,C 为AO 的中点,CD ⊥AB 交半圆于点D ,以C 为圆心,CD 为半径画弧交AB 于E 点,若AB =4,则图中阴影部分的面积是()

A .

23

127+πB .

π12

5

C .

2

3127-πD .π

3

2二、填空题(每小题3分,共15分)

11.计算:9211

-??

?

??-=

12.不等式组?

??≤-+x x x -8121

2>的最大整数解是

13.已知反比例函数y =x

k

(x ≠0)的图象经过(3,﹣1),则当1<y <3时,自变量x 的取值范围是

14.如图,在直角坐标系中,正方形ABCO 的点B 坐标(3,3),点A 、C 分别在y 轴、x 轴上,对角线AC 上一动点E ,连接BE ,过E 作DE ⊥BE 交OC 于点D .若点D 坐标为(2,0),则点E 坐标为

15.如图,在Rt △ABC 中,∠A =90°,∠B =30°,BC =3+1,点E 、F 分别是BC 、AC 边上的动点,沿EF 所在直线折叠∠C ,使点C 的对应点C ′始终落在边AB 上,若△BEC ′是直角三角形时,则BC ′的长为

三、解答题(本大题共8小题,满分75分)16.(8分)化简并求值:

22

211y

x y x y x y x --÷???? ?

?+--,其中x ,y 满足|x +2|+(2x +y ﹣1)2=0.17.(9分)为了了解学生平均每天“诵读经典”的时间,在全校范围内随机抽查了部分学生进行调查统计,并将调查统计的结果分为:每天诵读时间t ≤20分钟的学生记为A 类,20分钟<t ≤40分钟的学生记为B 类,40分钟<t ≤60分钟的学生记为C 类,t >60分钟的学生记为D 类四种.将收集的数据绘制成如下两幅不完整的统计图.

请根据图中提供的信息,解答下列问题:(1)这次共抽查了

名学生进行调查统计,m =

%,n =

%;

(2)请补全上面的条形图;

(3)如果该校共有1200名学生,请你估计该校C 类学生约有多少人.

18.(9分)如图,△ABC内接于⊙O,且AB=AC.延长BC到点D,使CD=CA,连接AD交⊙O于点E.

(1)求证:△ABE≌△CDE;

(2)填空:

①当∠ABC的度数为时,四边形AOCE是菱形;

②若AE=6,BE=8,则EF的长为.

19.(9分)如图,某校教学楼AB的后面有一建筑物CD,在距离CD的正后方30米的观测点P处,以22°的仰角测得建筑物的顶端C恰好挡住教学楼的顶端A,而在建筑物CD上距离地面3米高的E处,测得教学楼的顶端A的仰角为45°,求教学楼AB的高度.(参考数据:sin22°≈,cos22°≈,tan22°≈)

20.(9分)如图,一次函数y=-1

2

x+b与反比例函数y=k

x(x>0)的图象交于点

A(2,6)和B(m,1)

(1)填空:一次函数的解析式为,反比例函数的解析式为;(2)点E为y轴上一个动点,若S

△AEB

=5,求点E的坐标.

21.(10分)某文具商店销售功能相同的两种品牌的计算器,购买2个A品牌和1个B品牌的计算器共需122元;购买1个A品牌和2个B品牌的计算器共需124元.

(1)求这两种品牌计算器的单价;

(2)学校开学前夕,该商店举行促销活动,具体办法如下:购买A品牌计算器按原价的九折销售,购买B品牌计算器超出10个以上超出的部分按原价的八折销售,①设购买x个A品牌的计算器需要y1元,购买x个B品牌的计算器需要y2元,分别求出y1、y2关于x的函数关系式;

②小明准备联系一部分同学集体购买同一品牌的计算器,若购买计算器的数量超过10个,问购买哪种品牌的计算器更合算?请说明理由.

22.(10分)如图1:在等边△ABC中,点D,E分别在边AB,AC上,AD=AE,连结BE,CD,点M、N、P分别是BE、CD、BC的中点.

(1)观察猜想

图1中△PMN的形状是;

(2)探究证明

把△ADE绕点A逆时针方向旋转到图2的位置,△PMN的形状是否发生改变?并说明理由;

(3)拓展延伸

把△ADE绕点A在平面内自由旋转,若AD=1,AB=3,请直接写出△PMN的周长的最大值.

图1图2

23.(11分)如图1,已知抛物线y=﹣x2+bx+c交y轴于点A(0,4),交x轴于点B(4,0),点P是抛物线上一动点,过点P作x轴的垂线PQ,过点A作AQ⊥

PQ于点Q,连接AP.

(1)填空:抛物线的解析式为,点C的坐标;(2)点P在抛物线上运动,若△AQP∽△AOC,求点P的坐标;

(3)如图2,当点P位于抛物线,的对称轴的右侧.若将△APQ沿AP对折,点Q

的对应点为点Q’.请直接写出

....当点Q’落在坐标轴上时点P的坐标.

图2

图1

焦作市2018年九年级第一次质量抽测试卷

数学参考答案及评分标准

一、选择题:(每小题3分,共30分)题号12345678910答案

A

B

C

C

D

D

C

B

C

A

二、填空题:(每小题3分,共15分)

题号111213

1415

答案

﹣1

3

﹣3<x <﹣1

(1,2)

3

3

3+或2三、解答题:(本大题共8个小题,满分75分)16.解:(

-)÷

=

()()y x y x y

x y x +-+-+?

………………………………..……….………….4分

=y

x y -22………………………………….……………………..…………….6分

∵|x+2|+(2x+y ﹣1)2=0,

∴??

?=-+=+01202y x x 解得:??

?=-=5

2

y x ………….……………..……..……….....………7分

∴原式=

()9

10

52252-

=--??……………………………………….………8分17.解:(1)50,26,14;

……………………………………..……….…..3分

(2)补全的条形统计图,频数为10,………………….…………………..6分

(3)1200×20%=240(人),即该校C 类学生约有240人.

……………………………………....………..9分

18.(1)证明:∵AB=AC,CD=CA

∴∠ABC=∠ACB,AB=CD…………………………………………….……..….2分

∵四边形ABCE是园内接四边形

∴∠ECD=∠BAE,∠CED=∠ABC

∵∠ABC=∠ACB=∠AEB

∴∠CED=∠AEB……………………………………………………..………....4分∴△ABE≌△CDE…………………………………………..……….…………..5分

(2)①60(填60°不扣分)…………………………………………………7分9………………………………………………………………..……….9分②

2

19.解:如图作EF⊥AB于F,则四边形EFBD是矩形.…………….…1分

∵∠AEF=45°,∠AFE=90°,

∴∠AEF=∠EAF=45°,

∴EF=AF,设EF=AF=x,则BD=EF=x,

在Rt△PAB中,∵AB=x+3,PB=30+x,……………………………………3分

∴tan22°=,

∴=,……………………………………………………………………6分

∴x=15,

经检验:x=15是原方程的根……………………………….……………7分

∴AB=x+3=18m,……………………………………………………………….8分

答:教学楼AB的高度为18m.……………………………………………..9分20.解:(1)y=﹣x+7,y=.…………………………………………..4分(2)如图,直线AB与y轴的交点为P,设点E的坐标为(0,m),连接AE,BE,

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