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上海市行知中学2015—2016学年第一学期期末考试高一数学试卷

上海市行知中学2015—2016学年第一学期期末考试高一数学试卷
上海市行知中学2015—2016学年第一学期期末考试高一数学试卷

上海市行知中学2015—2016学年第一学期期末考试

高一年级 数学试卷

一、填空题(本大题满分56分)本大题共有14题,每个空格4分。

1、已知全集U R =,集合()1,A =+∞,则U C A =________________________

2、终边落在x 轴负半轴的角的全体组成的集合________________________

3、函数2log y x =的零点是________________________

4、方程2121x -=的解为________________________

5、函数()()lg 1,2y x x =->的反函数是________________________

6、已知{}2,1,3m ∈-,若函数()222m m f x x +-=是偶函数,则m =________________________

7、函数()()

2lg 2f x x x =-+的最大值是________________________ 8、设lg 2a =,lg3b =,则5log 12=________________________(用a 、b 表示)

9、已知实数x 、y 满足21x y +=,则24x y +的最小值是________________________

10、方程()()332log 3log 5x x -=-的解为________________________

11、已知函数()214

x f x x x +=++,则()f x 在区间()1,-+∞上的最大值为________________________ 12、已知()f x 是定义在R 上的奇函数,当0x >时,()2lg f x x x =+,则当0x <时,

()f x =________________________

13、已知集合[]0,M t =,若集合{}

[]223,2,3y y x x x M =-+∈=,则实数t 的取值范围是________________________

14、对于定义域为正整数集的函数()f x ,若存在一个函数()g x ,使得对于任意的x Z +∈ ,均有()()f x g x ≥,则称()g x 为()f x 的“弱正离散函数”。设

()()3223252(),2()4

f x x x tx t x Z

g x x x x x Z ++=--+∈=--+∈,且()g x 为()f x 的弱正离散函数。则实数t 的取值范围是________________________

二、选择题(本大题满分20分)本大题共有4题,每小题5分。

15、“1x >”是“1x ≥”的( )

(A )充分非必要条件(B )必要非充分条件(C )充要条件(D )既非充分又非必要条件

16、已知下列4个函数:(1)1y x =-,(2)2x y =,(3)1y x =

,(4)1y x x =+,其中定义域与值域相同的函数个数是( )

(A )0个 (B )1个 (C )2个 (D )3个

17、函数123x y -=-的图像不经过( )

(A )第一象限(B )第二象限(C )第三象限(D )第四象限

18、关于x 的方程()222

110x x k ---+=,给出下列四个命题:

(1)存在实数k ,使得方程有2个不同的实数根;

(2)存在实数k ,使得方程有4个不同的实数根;

(3)存在实数k ,使得方程有5个不同的实数根;

(4)存在实数k ,使得方程有8个不同的实数根,

其中,假命题的个数是( )

(A )0个 (B )1个 (C )2个 (D )3个

三、解答题(本大题共5小题,满分74分)

19.(本题满分12分)本题共有2小题,第1小题4分,第2小题8分。

已知A 是第一象限角,且cos A 是方程2610x x --=的解,

(1)求cos A 的值;

(2)求()cos A π-和sin A 的值。

20.(本题满分14分)本题共有2小题,第1小题8分,第2小题6分。 已知集合101x m A x

x m --??=

(0m >),()()2lg 820f x x x =-++定义域为集合B , (1)求集合A 、集合B ;

(2)若A B ?,求实数m 的取值范围。

21.(本题满分14分)本题共有2小题,第1小题6分,第2小题8分。

某学校要建造一个面积为10000平方米的运动场。如图,运动场是由一个矩形ABCD 和分别以AD 、BC 为直径的两个半圆组成。跑道是一条宽8米的塑胶跑道,运动场除跑道外,其他地方均铺设草皮。已知塑胶跑道每平方米造价为150元,草皮每平方米造价为30元

(1) 设半圆的半径OA=r (米),试建立塑胶跑道

面积S 与r 的函数关系S(r ) ;

(2) 由于条件限制[]30,40r ∈,问当r 取何值时,运动场

造价最低?(四舍五入精确到1元)

22.(本题满分16分)本题共有3小题,第1小题4分,第2小题6分,第3小题6分。

已知()21x ax f x x

++=,()g x x a =-,[)2,P =+∞,[]1,2M =。 (1)若函数()f x 是奇函数,求实数a 的值;

(2)设()()()F x f x g x =?,若()F x 在区间P 上是增函数,求实数a 的取值范围;

(3)若(){}

0A x f x =>,A M ≠? ,求实数a 的取值范围。

23.(本题满分18分)本题共有3小题,第1小题4分,第2小题7分,第3小题7分。

已知函数2()2(0)g x ax ax a b a =-++>在区间[2 3],上的最大值为4,最小值为1,记()(||)()f x g x x R =∈。

(1) 求实数b a 、的值;

(2) 若不等式2

22()()log 2log 3f x g x k k +≥--对任意

x R ∈恒成立,求实数k 的取值范围;

(3) 对于定义在[]p q ,上的函数()m x ,设0n x p x q ==,,用任意的(1 2 1)i x i n =- ,,,将[]p q ,划分成n 个小区间,其中11i i i x x x -+<<,若存在一个常数0>M ,使得01121|()()||()()||()()|n n m x m x m x m x m x m x M --+-++-≤ 恒成立,则称函数)(x m 为在[]p q ,上的有界变差函数,证明函数)(x f 是在[1 3],上的有界变差函数,并求出M 的最小值。

【解析】上海市南汇中学2019-2020学年高一上学期十月考试数学试题

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