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中考模拟测试卷

中考模拟测试卷
中考模拟测试卷

,故选B.

.把下列图形折成一个立方体盒子,折好后与“中温这组数据中,中位数和众数分别是(A)

(第5题)

.15 ℃,15 ℃

D.15 ℃,14 ℃

个数据都是14 ℃,故中位数为

 (第6题)

.数学活动课上,四位同学围绕作图问题:“如图,已知直线

,使PQ⊥l于点Q.”分别作出了下列四个图形.其中作法错误的是

根据作法无法判定PQ⊥l.

为圆心,大于点P到直线l的距离为半径画弧,交直线l于两点,再以两点为圆心,大于两点距离一半的长度为半径画弧,得出其交点,进而作出判断..根据直径所对的圆周角等于90°作出判断.

.根据全等三角形的判定和性质即可作出判断.

(第7题)

折叠,使点B与

D)

 (第10题)

°,tan C =,AB 3

4

从点B 开始沿边BC 两点同时出发,在运动过程中,△

 (第15题)

.如图,在平面直角坐标系中,点A,B分别在x

从点O出发,沿△

轴的非负半轴上运动,PQ=

时,点Q的运动路程为

(第16题)

AB=BC,AD=

再将对折后的图形沿从一个顶点出发的直线裁剪,打开铺平.若铺平后的图形中有一个是面积为2的平行四边形,则

中,∠A=∠C=90

对折、裁剪、铺平后有两种情况能得到平行四边形:

N作NH⊥BM于点

MBN=∠D=30°

33

CN=.∴CD=2+.

(第16题解)

,CE,过点B作BH⊥CE于点H.是菱形,且∠BCH=30°.

1

=x.

(第19题)

如图,这是一把可调节座椅的侧面示意图,已知头枕上的点

与地面垂直,现调整靠背,把OA

的高度降低了多少厘米(结果精确到

于点H.

①②

(第20题)

掷实心球”项目男、女生总人数是“跳绳”项目男、女生总人数的2项目的女生人数.

若一个考试项目的男、女生总平均成绩不小于9分为“优秀”,试判断该县上届毕业生的考试项目中达到“优秀”的有哪些项目,并说明理由.

请结合统计图信息和实际情况,给该校九年级学生体育考试项目的选择提出合理化

400+600

(第21题)

(m 为常数)的图象在第一、三象限.-2m x

如图,若该反比例函数的图象经过?ABOD 的顶点D 2,-3),(3,2),(-3,-2)

(第21题解)

为顶点的三角形是等腰三角形,故当DO 长为半径画弧交反比例函数图象于点P 1,P 2,则点P 1,P 2满足条件;当长为半径画弧交反比例函数图象于点P 3,P 4(舍去点DP 时,点P 在OD 的中垂线上,与反比例函数图象无交如解图.故满足条件的点P 的个数为4.

=ax 2+bx 的图象经过点A (2

的横坐标x的函数表达式,并求出S的最大值.

(第22题)

4),B(6,0)的坐标代入y=ax2+bx,

=-1 2,

3.)

轴的垂线,垂足为D(2,0),过点C作

,CD.

,则

+3x)

OACB的面积S有最大值,最大值为16.

(第22题解)

不是等腰三角形)一个顶点引出一条射线与对边相交,顶点与交点之间的线段把这个三角形分割成两个小三角形,如果分得的两个小三角形中一个为等腰三角形,另一个与原三角形相似,我们把这条线段叫做这个三角形的完美分割线.

(第23题)

ABC中,CD为角平分线,∠A=40°,∠B=60°,

A=48°,CD是△ABC的完美分割线,且△ACD

,∠ACD=∠A=48°.

(第23题解①)

∠A=48°,

96°.

66°.

(第23题解②)

∠A=48°,

114°.

ADC=∠A=48°.

(第23题解③)

∠A=48°.

ADC>∠BCD矛盾,故舍去.

的坐标;若不存在,请说明理由.

(第24题)

ABC为等腰直角三角形,

BC·OA=4,即OA2=4,

10-484

===2

(第24题解①)

(第24题解②)

轴下方时,如解图②,有PQ=OE=10.

=6.

102-62

=8.

(10,12).

(第24题解③)

第24题解④)

作x轴的垂线交QM

,QN=10-x,EN

EN,即10=(10-x)

(第24题解⑤)

14

+2=6+,

14

+2=6-,

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