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2021年高三上学期第五次周考(理)数学试题 含答案

2021年高三上学期第五次周考(理)数学试题 含答案
2021年高三上学期第五次周考(理)数学试题 含答案

2021年高三上学期第五次周考(理)数学试题含答案

一、选择题:本大题共12个小题,每小题5分,共60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.已知集合,,则是()

A. B. C. D.

2.设复数(为虚数单位),的共轭复数为,则等于()

A. B. C. D.

4.奇函数的定义域为,若为偶函数,则()

A.-2 B.-1 C.0 D.1

5.已知二次函数的两个零点分别在与内,则的取值范围是()

A. B. C. D.

6.某三棱锥的三视图如图所示,该三棱锥的表面积是()

A. B. C. D.

7.如图给出的是计算的值的程序框图,其中判断框内应填入()

A .

B .

C .

D .

8.已知()sin(2014)cos(2014)63f x x x ππ

=++-的最大值为,若存在实数,使得对任意实数总有成立,则的最小值为( )

A .

B .

C .

D .

9.抛物线的焦点为,已知点为抛物线上的两个动点,且满足,过弦的中点作抛物线准线的垂线,垂足为,则的最大值为( )

A .

B .1

C .

D .2

10.如图,正方体的棱长为,以顶点为球心,2为半径作一个球,则图中球面与正方体的表面相交所得到的两段弧长之和等于( )

A .

B .

C .

D .

11.已知定义的上的函数满足且在上是增函数,不等式对任意恒成立,则实数的取值范围是

()

A. B. C. D.

12.定义在上的函数满足,且对任意都有,则不等式的解集为()

A. B. C. D.

二、填空题(每题5分,满分20分,将答案填在答题纸上)

13.曲线在点处的切线方程的一般形式为 .

14.数列中,且(是正整数),则数列的通项公式 .

15.已知非零向量满足,向量与的夹角为,且,则下列与的夹角为 .(用弧度制表示)

16.已知函数,下列关于函数(其中为常数)的叙述中:

①对,函数至少有一个零点;

②当时,函数有两个不同零点;

③,使得函数有三个不同零点;

④函数有四个不同零点的充要条件是.

其中真命题有 .(把你认为的真命题的序号都填上)

三、解答题(本大题共6小题,共70分.解答应写出文字说明、证明过程或演算步骤.)

17.(本小题满分12分)

已知分别为三个内角的对边,.

(1)求的大小;

(2)若,求的周长的取值范围.

18. (本小题满分12分)

甲、乙两位同学从共所高校中,任选两所参加自主招生考试(并且只能选两所高校),但同学特别喜欢高校,他除选高校外,再在余下的所中随机选1所;同学乙对所高校没有偏爱,在所高校中随机选2所. 若甲同学未选中高校且乙选中高校的概率为.

(1)求自主招生的高校数;

(2)记为甲、乙两名同学中未参加高校自主招生考试的人数,求的分布列和数学期望.

19. (本小题满分12分)

如图,在四棱锥中,底面是正方形,侧棱底面,,是的中点,作交于点.

(1)求证:平面;

(2)求二面角的正弦值.

20. (本小题满分12分)

已知分别为椭圆的上、下焦点,是抛物线的焦点,点是与在第二象限的交点,且. (1)求椭圆的方程;

(2)与圆相切的直线交椭圆于,若椭圆上一点满足,求实数的取值范围.

21. (本小题满分12分)

已知函数,,其中为实数.

(1)求函数的单调区间;

(2)若函数对定义域内的任意恒成立,求实数的取值范围;

(3)证明:

111

ln(1)ln(2)ln()()

n

m m m n m m n

+++>

++++

,对于任意的正整数成立.

请考生在22、23中任选一题作答,如果多做,则按所做的第一题记分.

22. (本小题满分10分)选修4-4:坐标系与参数方程

已知曲线(为参数),(为参数).

(1)化的方程为普通方程;

(2)若上的点对应的参数为,为上的动点,求中点到直线(为参数)距离的最小值.

23. (本小题满分10分)选修4-5:不等式选讲

设函数.

(1)解不等式;

(2)设函数,且在上恒成立,求实数的取值范围.

参考答案DCACD BBAAA BD

13. 14. 15. 16.②④

17.(1)由正弦定理得:

sin cos 3sin sin sin sin A C A C B C ?+=+

sin cos 3sin sin sin()sin A C A C A C C ?+=++

(2)由已知:由余弦定理

22222231492cos ()3()()()344

b c bc b c bc b c b c b c π=+-=+-≥+-+=+ (当且仅当时等号成立),∴,又,∴,

从而的周长的取值范围是.

17.解:(1)由已知得,甲同学选中高校的概率为,

.

整理得,,

∵,解得,故自主招生的高校数为5所.

(2)的所有可能取值为0,1,2

,,

则的分布列为:

X 0 1 2

P

∴的数学期望.

19.建立空间直角坐标系,点为坐标原点,设.

(1)证明:连结,交于点,连结,依题意得,

因为底面是正方形,所有点是此正方形的中心,

故点的坐标为,且,.

所以,即,而平面,且平面,

因此平面.

(2),又,故,所以.

由已知,且,所以平面.

所以平面的一个法向量为,,,

不妨设平面的法向量为,则,

不妨取,则,即,

设求二面角的平面角为,

,因为,所以,

二面角的正弦值大小为.

20.(1)由题意,所以,又由抛物线定义可知,得,于是易知,从而,

由椭圆定义知,,得,故,

从而椭圆的方程为.

(2)设,则由知,

,,且①

又直线与圆相切,所以有,

由,可得②

又联立,消去得

且恒成立,且,,

所以,所以得,

代入①式得,所以,

又将②式代入得,,,

易知,且,所以,

所以的取值范围为.

21.(1)因为

2

'

(1)()(1) ()(1)

a x a x a x a x

f x x a

x x x

-++--=+-+==

当时,令得;得,

此时,函数的增区间是,减区间是

当时,令得或;得,

此时,函数的增区间是和,减区间是

当时,对任意恒成立,

此时,函数的增区间是,无减区间,

当时,令得或;得,

此时,函数的增区间是和,减区间是.

(2)由于,显然当时,,此时,对定义域内的任意不是恒成立的;当时,根据(1)函数在区间上的极小值(也是最小值)是,此时只要即可,解得,故实数的取值范围是.

(3)当时,(当且仅当时等号成立)

则,当时,此不等式可以变形为,

分别令, 则1111ln(1)ln(2)ln(3)ln()m m m m n ++++++++ 11111111()()()1121()

n m m m m m n m n m m n m m n >-+-++-=-=++++-+++ 所以1111ln(1)

ln(2)ln(3)

ln()

()n m m

m m n m m n +

+++>+++++ 22.(1)由,得,所以,

由,得,所以

(2)当时,,,故,

为直线,到的距离

|4cos 3sin 13||5cos()13||513|5555

d θθθ?=--=+-≥-= (其中,)

当且仅当时,取得最小值.

23.解:(1)由条件知:4,1()|3||1|22,134,3x f x x x x x x <-??=--+=-+-≤≤??->?

由,解得.

(2)由得,由函数图象可知的取值范围是.

30771 7833 砳K|Y36129 8D21 贡20863 517F 兿 23542 5BF6 寶26137 6619 昙32834 8042 聂35960 8C78 豸22288 5710 圐 23904 5D60 嵠

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