山西省名校联考2018届高三上学期期末数学试卷(文科) Word版(含解析)

山西省名校联考2018届高三上学期期末数学试卷(文科) Word版(含解析)
山西省名校联考2018届高三上学期期末数学试卷(文科) Word版(含解析)

2017-2018学年山西省名校联考高三(上)期末数学试卷(文科)

一、本大题共12小题,每小题5分,在每小题给出的四个选项中,只有一项是符合题目要求的.

1.设集合A={x|﹣3<x<4},集合B={x|x<log29},则A∪B等于()

A.(﹣3,log29)B.(﹣3,4)C.(﹣∞,log29)D.(﹣∞,4)

2.复数在复平面上所对应的点位于()

A.第一象限 B.第二象限 C.第三象限 D.第四象限

3.已知向量=(3,4),=(2,x),若?=2||,则实数x等于()

A.﹣1 B.1 C.2 D.11

4.已知椭圆+=1的上顶点为A、右顶点为B,直线x﹣2y=0过线段AB的中点,则

实数k等于()

A.2 B.3 C.4 D.6

5.已知α∈(﹣,0),且cosα=,则sin(π+2α)等于()

A.B.﹣C.D.﹣

6.从集合A={﹣1,,2}中随机选取一个数记为k,从集合B={,,2}中随机选取一个数记为a,则a k>1的概率为()

A.B.C.D.

7.如图是一个程序框图,则输出s的值是()

A.5 B.7 C.9 D.11

8.已知A、B、C三点在球O的球面上,AB=BC=CA=3,且球心O到平面ABC的距离等

于球半径的,则球O的表面积为()

A.12πB.16πC.18πD.

9.已知函数f(x)=x3﹣(1+)x2+2bx在区间(﹣3,1)上是减函数,则实数b的取值

范围是()

A.(﹣∞,﹣3]B.(﹣∞,1]C.[1,2]D.[﹣3,+∞)

10.已知函数f(x)=2cos(ωx+φ)+1(ω>0,|φ|<),其图象与直线y=3相邻两个交

点的距离为,若f(x)>1对?x∈(﹣,)恒成立,则φ的取值范围是()

A.[﹣,] B.[﹣,0]C.(﹣,﹣]D.[0,]

11.如图是一个几何体的三视图,则该几何体的体积为()

A.B.C.23 D.24

12.已知函数f(x)=,且函数g(x)=log a(x2+x+2)(a>0,且a≠1)在[﹣,

1]上的最大值为2,若对任意x1∈[﹣1,2],存在x2∈[0,3],使得f(x1)≥g(x2),则实数m的取值范围是()

A.(﹣∞,﹣]B.(﹣∞,]C.[,+∞)D.[﹣,+∞]

二、填空题:本大题共4小题,每小题5分,共20分.

13.在△ABC中,A=60°,2asinB=3,则b=.

14.已知函数f(x)=log3x+x+m在区间(,9)上有零点,则实数m的取值范围是.

15.如果实数x,y满足条件,则z=的最大值为.

16.已知双曲线C:﹣=1(a>0,b>0)和圆O:x2+y2=b2.过双曲线C上一点P引

圆O的两条切线,切点分别为A,B.若△PAB可为正三角形,则双曲线C的离心率e的取值范围是.

三、解答题:本大题共5小题,共70分,解答应写出文字说明,证明过程或演算步骤.

17.设公比不为1等比数列{a n}的前n项和为S n,已知a3是a1和a2的等差中项,S4+a2=.(1)求a n;

(2)已知等差数列{b n}的前n项和T n,b1=a3,T7=49,求++…+.

18.为了解某班学生喜好体育运动是否与性别有关,对本班50人进行了问卷调查得到了如下的列联表:

已知喜好体育运动与否,采用分层抽样法抽取容量为10的样本,则抽到喜好体育运动的人数为6.

(1)请将上面的列联表补充完整;

(2)能否在犯错误的概率不超过0.005的前提下认为喜好体育运动与性别有关?说明你的

(参考公式:K2=,其中n=a+b+c+d)

19.如图,直三棱柱ABC﹣A1B1C1中,D、E分别是棱BC、AB的中点,点F在棱CC1上,已知AB=AC,AA1=3,BC=CF=2.

(1)求证:C1E∥平面ADF;

(2)若点M在棱BB1上,当BM为何值时,平面CAM⊥平面ADF?

20.平面直角坐标系xoy中,直线x﹣y+1=0截以原点O为圆心的圆所得的弦长为

(1)求圆O的方程;

(2)若直线l与圆O切于第一象限,且与坐标轴交于D,E,当DE长最小时,求直线l的方程;

(3)设M,P是圆O上任意两点,点M关于x轴的对称点为N,若直线MP、NP分别交于x轴于点(m,0)和(n,0),问mn是否为定值?若是,请求出该定值;若不是,请说明理由.

21.已知函数f(x)=x2﹣(2a+2)x+(2a+1)lnx

(1)若曲线y=f(x)在点(2,f(2))处的切线的斜率小于0,求f(x)的单调区间;

(2)对任意的a∈[,],函数g(x)=f(x)﹣在区间[1,2]上为增函数,求λ的取值范围.

选考题(请考生从22、23、24题中任选一题作答,如果多做,则按所做的第一题计分)选修4-1:几何证明选讲

22.如图,AB是圆O的直径,C为圆周上一点,过C作圆O的切线l,过A作直线l的垂线AD,D为垂足,AD与圆O交于点E.

(1)求证:AB?DE=BC?CE;

(2)若AB=8,BC=4,求线段AE的长.

选修4-4:坐标系与参数方程

23.已知极点与直角坐标系的原点重合,极轴与x轴的正半轴重合,圆C的极坐标方程是

ρ=asinθ,直线l的参数方程是(t为参数)

(1)若a=2,直线l与x轴的交点是M,N是圆C上一动点,求|MN|的最大值;

(2)直线l被圆C截得的弦长等于圆C的半径的倍,求a的值.

选修4-5:不等式选讲

24.已知实数a、b满足:a>0,b>0.

(1)若x∈R,求证:|x+a|+|x﹣b|≥2.

(2)若a+b=1,求证: ++≥12.

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