2018年福建漳州市普通高中毕业班质量检查理科数学试题及答案

'2014年福建省漳州市普通高中毕业班质量检查数学（理科）本试卷分第Ⅰ卷（选择题）和第Ⅱ卷（非选择题）两部分.满分150分．考试时间120分钟.注意事项：1.答第Ⅰ卷前，考生务必需将自己的姓名、准考证号、考试科目涂写在答题卡上.2.每小题选出答案后，用2B铅笔把答题卡上对应题目的答案标号涂黑，如需改动，用橡皮擦干净后，再选涂其它答案，不能答在试题卷上.参考公式：样本数据x1，x2，…，xn的标准差锥体体积公式s=V=Sh其中为样本平均数其中S为底面面积，h为高柱体体积公式球的表面积、体积公式V=Sh，其中S为底面面积，h为高其中R为球的半径第I卷（选择题共50分）一、选择题：本大题共10小题，每小题5分，共50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．将正确答案填写在答题卷相应位置．1.已知i是虚数单位，则等于A.－1＋iB.－1－iC.1＋iD.1－i2.展开式中的常数项为A．6B．8C．10D．123.已知正三棱柱(侧棱与底面垂直,底面是正三角形)的高与底面边长均为1,其直观图和正(主)视图如图所示,则它的左(侧)视图的面积是A．B．1C．D．4．已知均为单位向量，它们的夹角为，则等于A．1B．C．D．25．执行如图所示的程序框图,如果输入，则输出的的值为A．7B．9C．11D．136.数列的前项和为，若，则等于A．B．C．D．7.已知函数的定义域为[a,b]，值域为[-2，1]，则的值不可能是-10- A．B．C．D．8.已知正三角形ABC的顶点A(1，1)，B(1，3)，顶点C在第一象限，若点（x，y）在△ABC内部，则z＝－x＋y的取值范围是A．(1－，2)B．(0，2)C．(－1，2)D．(0，1＋)9.已知为上的可导函数,且,均有,则以下判断正确的是A．B．C．D．大小无法确定10.已知F1,F2分别是双曲线的左、右焦点,过F1的直线与双曲线的左、右两支分别交于A、B两点.若ΔABF2是等边三角形,则该双曲线的离心率为A．2B．C．D．第Ⅱ卷（非选择题，共100分）二、填空题：本大题共5小题，每小题4分，共20分.把答案填在答题卡的相应位置.11．=_________.12．等差数列中,,数列是等比数列,且,则的值为．13．在区间[﹣2，4]上随机地取一个数x，则满足|x|≤3的概率为．14.过圆x2＋y2＝1上一点作圆的切线与x轴、y轴的正半轴交于A、B两点，则|AB|的最小值为．15.定义全集U的非空子集P的特征函数表示集合P在全集U的补集.已知均为全集U的非空子集，给出下列命题：①若，则对于任意；②对于任意；③对于任意；④对于任意．则正确命题的序号为．三、解答题（本大题共6小题，共80-10- 分，解答应写在答题卷相应位置，要写出文字说明、证明过程或演算步骤．）16.（本小题满分13分）已知向量，函数．（I）求函数的最小正周期及单调递增区间；（II）已知中,角的对边分别为，若，，求的面积.17.（本小题满分13分）某电视台组织部分记者，用“10分制”随机调查某社区居民的幸福指数.现从调查人群中随机抽取16名，如图所示的茎叶图记录了他们的幸福指数的得分(以小数点前的一位数字为茎，小数点后的一位数字为叶)：（Ⅰ）指出这组数据的众数和中位数；（Ⅱ）若幸福指数不低于9.5分，则称该人的幸福指数为“极幸福”.求从这16人中随机选取3人，至多有1人是“极幸福”的概率；（Ⅲ）以这16人的样本数据来估计整个社区的总体数据，若从该社区(人数很多)任选3人，记表示抽到“极幸福”的人数，求的分布列及数学期望．18.（本小题满分13分）在四棱锥P-ABCD中，侧面PCD底面ABCD，PDCD，底面ABCD是直角梯形，AB∥DC，，，．(I)求证：BC平面PBD：(II)求直线AP与平面PDB所成角的正弦值；(Ⅲ)设E为侧棱PC上异于端点的一点，，试确定的值，使得二面角E－BD－P的余弦值为．19.（本小题满分13分）-10- 已知抛物线C:y2=2px(p>0)的焦点F和椭圆的右焦点重合,直线过点F交抛物线于A、B两点.(I)求抛物线C的方程；(II)若直线交y轴于点M,且,m、n是实数,对于直线,m+n是否为定值?若是,求出m+n的值；否则,说明理由.20.（本小题满分14分）巳知函数，，其中.(Ⅰ)若是函数的极值点，求的值；(II)若在区间上单调递增，求的取值范围；(Ⅲ)记，求证：.21.本题（1）、（2）、（3）三个选答题，每小题7分，请考生任选2题作答，满分14分，如果多做，则按所做的前两题计分。作答时，先用2B铅笔在答题卡上把所选题目对应的题号涂黑，并将所选题号填入括号中．(1)（本小题满分7分）选修4-2：矩阵与变换已知矩阵．(Ⅰ)求的逆矩阵；(Ⅱ)求矩阵的特征值、和对应的特征向量、．(2)（本小题满分7分）选修4—4：坐标系与参数方程在直角坐标系中，直线的方程为，曲线的参数方程为．(Ⅰ)已知在极坐标系（与直角坐标系取相同的长度单位，且以原点为极点，以轴正半轴为极轴）中，点的极坐标为，判断点与直线的位置关系；(Ⅱ)设点是曲线上的一个动点，求它到直线的距离的最小值．(3)（本小题满分7分）选修4－5：不等式选讲已知且，若恒成立，(Ⅰ)求的最小值；（Ⅱ）若对任意的恒成立，求实数的取值范围.-10- 2014漳州市高中毕业班质量检查理科数学试卷参考答案一、选择题：1-5D,A,D,C,B,6-10D,C,A,B,B.二、填空题：11.9；12.16；13.；14.2；15..①②③.三、解答题：16.解：（I）依题意，得　　　　　　　　　　　　　　………………………………………………3分　　　∴的最小正周期为，………………………………………………4分由得：即的递增区间是．………………………………6分（II）由得，，∴，∵，∴，∴，∴，………………………………………………8分∵，∴根据余弦定理得，,∴，………………………………………………11分∴………………………………………13分17.解：（Ⅰ）众数：8.6；中位数：8.75；………………………………………2分（Ⅱ）设表示所取3人中有个人是“极幸福”，至多有1人是“极幸福”记为事件，则；………………………………6分（Ⅲ）的可能取值为0，1，2，3.………………………………………7分；；…………………9分；.…………………11分的分布列为：…………………12分所以.……………………13分另解：的可能取值为0，1，2，3,-10- 则，因此.…………………9分有；；；.…………………11分的分布列为：…………………12分所以=．……………………13分１８．解：（Ⅰ）证明：因为侧面⊥底面，⊥，所以⊥底面，所以⊥.又因为＝，即⊥，以为原点建立如图所示的空间直角坐标系，则，，，，所以所以，所以。由⊥底面，可得,又因为，所以⊥平面.……………………4分（Ⅱ）由（Ⅰ）知平面的一个法向量为，所以设直线AP与平面PDB所成角为，则……………………7分(Ⅲ)因为，又，设则所以，.………………………8分设平面的法向量为，因为，由，，得，……………9分令，则可得平面的一个法向量为……………10分所以，……………………………11分解得或，………………………12分又由题意知，故.………………………13分１９．解:(Ⅰ)∵椭圆的右焦点，∴，得，-10- ∴抛物线C的方程为．……………………………3分(II)由已知得直线的斜率一定存在，所以设：，与y轴交于，设直线交抛物线于，………………………………………4分由………………………………………5分∴，………………7分又由即m=,同理,………………………………………10分∴………………………………12分所以,对任意的直线，m+n为定值－1………………………………13分２０．解：(Ⅰ)由，得，……………………………1分∵是函数的极值点，∴，解得，………………………………2分经检验为函数的极值点，所以．………………………………3分(II)∵在区间上单调递增，∴在区间上恒成立，………………………4分∴对区间恒成立，………………………………5分令，则当时，，有，………………7分∴的取值范围为．………………………………8分(Ⅲ)解法1：，……………………………9分令，则…………………………11分令，则，显然在上单调递减，在上单调递增，-10- 则，则，………………………………13分故．………………………………14分解法2：………………………………9分则表示上一点与直线上一点距离的平方．由得，让，解得，∴直线与的图象相切于点，………………………12分（另解：令，则，可得在上单调递减，在上单调递增，故，则，直线与的图象相切于点），点（1，0）到直线的距离为，则．……………………………14分21(1)解：(Ⅰ),……………………………1分∴.……………………………2分(Ⅱ)矩阵的特征多项式为，………………3分令，得,……………………………5分当时，得,当时，得.…………………………7分21(2)解：（I）把极坐标系下的点化为直角坐标得，满足方程，点在直线上.……………2分（II）解法一、因为点是曲线上的点，故可设点的坐标为，所以点到直线的距离……………5分所以当时，取得最小值……………7分解法二、曲线的普通方程为：，……………1分平移直线到使之与曲线相切，设，-10- 由得：，即：…2分由，解得：，……………5分曲线上的点到距离的最小值.…………7分21(3)解：（Ⅰ），，（当且仅当，即时取等号）又∵恒成立，∴.故的最小值为3.…………………………4分（II）要使恒成立，须且只须.∴或或∴或.…………………7分内部资料仅供参考9JWKffwvG#tYM*Jg&6a*CZ7H$dq8KqqfHVZFedswSyXTy#&QA9wkxFyeQ^!djs#XuyUP2kNXp6X4NGpP$vSTT#UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5ux^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmUE9aQ@Gn8xp$R#͑Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5ux^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z8vG#tYM*Jg&6a*CZ7H$dq8KqqfHVZFedswSyXTy#&QA9wkxFyeQ^!djs#XuyUP2kNXpRWXmA&UE9aQ@Gn8xp$R#͑Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5ux^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z8vG#tYM*Jg&6a*CZ7H$dq8KqqfHVZFedswSyXTy#&QA9wkxFyeQ^!djs#XuyUP2kNXpRWXmA&UE9aQ@Gn8xp$R#͑Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5ux^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmUE9aQ@Gn8xp$R#͑Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5ux^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNuGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5ux^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$U*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89Amv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5ux^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$U*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz84!z89Amv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5ux^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$U*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$U*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNuGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5ux^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5uxY7JnD6YWRrWwc^vR9CpbK!zn%Mz849Gx^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5pDx2zVkum&gTXRm6X4NGpP$vSTT#&ksv*3tnGK8!z89AmYWpazadNu##KN&MuWFA5ux^Gjqv^$UE9wEwZ#Qc@UE%&qYp@Eh5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