山东省淄博市中考数学试卷参考答案及解析.docx

山东省淄博市中考数学试卷参考答案及解析.docx

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初中学业水平考试数学试题参考答案第PAGE8页(共5页)

数学试题参考答案及评分标准

一选择题:本大题共12个小题,每小题5分,共60分。

题目

1

2

3

4

5

6

7

8

9

10

11

12

题号

A

D

C

D

B

A

C

C

D

B

A

B

二填空题:本大题共5个小题,每小题4分,共20分。

13a≥514x(x+3)(x—3)15(1,3)16—217(—2024,2024)

三解答题:本大题共7个小题,共70分。

18(本题满分8分)

解:整理方程组得,·········································2分

①×2—②得—7y=7,

y=1,····································································4分

把y=1代入①得x—2=3,

解得x=5,································································6分

∴方程组的解为··················································8分

19(本题满分8分)

证明:∵△ABC是等腰三角形,

∴∠EBC=∠DCB,·······················································2分

在△EBC与△DCB中,

∴BE=CD,BC=CB

∴△EBC≌△DCB(SAS),··················································6分

∴BD=CE······························································8分

20(本题满分10分)

解:(1)将点A(1,2)代入y=,得m=2,

∴双曲线的表达式为:y=,···············································1分

把A(1,2)和B(4,0)代入y=kx+b得:

y=,解得:,·········································3分

∴直线的表达式为:y=x+;·········································4分

(2)联立,解得,或,·························5分

∵点A的坐标为(1,2),

∴点B的坐标为(3,),···············································6分

∵S△AOB=S△AOB—S△AOB=OC·—OC·

=×4×2—×4×

=,

∴△AOB的面积为;···················································8分

(3)1m3····························································10分

21(本题满分10分)

解:(1)12099························································4分

(2)如图:

··············8分

(3)把“礼仪”“陶艺”“园艺”“厨艺”及“编程”等五门校本课程分别记为ABCDE,画树状图如下:

共有25种等可能的结果,其中小刚和小强两人恰好选到同一门课程的结果有5种,

∴小刚和小强两人恰好选到同—门课程的概率P=

············································10分

22(本题满分10分)

解:小明能运用以上数据,得到综合楼的高度,理由如下:

作EG⊥AB,垂足为G,作AH⊥CD,垂足为H,如图:

22题

22题答案图

····················2分

由题意知,EG=BF=40米,EF=BG=1288米,∠HAE=16°=∠AEG=16°,∠CAH=9°,

在Rt△AEG中,

tan∠AEG=,

∴tan16°=,即0287≈,············································4分

∴AG=40×0287=1148(米),

∴AB=AG+BG=1148+1288=2436(米),····································6分

∴HD=AB=2436米,

在Rt△ACH中,AH=BD=BF+FD=80米,

tan∠CAH=,

∴tan

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