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2026届重庆市高三数学高考三模模拟试卷(含答案详解与评分标准)学校:________________班级:________________姓名:________________考号:________________考试时间:120分钟满分:150分考试节点:高考三模适用年级:高三注意事项1.本试卷分第Ⅰ卷和第Ⅱ卷,满分150分,考试时间120分钟。请按高考三模考前检测要求独立完成。2.选择题每小题只有一个正确选项;填空题只需填写最终结果;解答题须写出必要的文字说明、推理过程或演算步骤。3.作答前请填写学校、班级、姓名和考号;保持卷面整洁,书写规范。选择题答题栏题号12345678910答案填空题答题区111213141516________________________________________________________________________________________________第Ⅰ卷选择题(共30分)一、选择题:本题共10小题,每小题3分,共30分。每小题只有一个选项符合题目要求。1.已知集合,,则为A.B.C.D.2.复数的虚部为A.B.C.D.3.若,且,则的值为A.B.C.D.4.设向量,。若与垂直,且,则A.B.C.D.5.函数在处取得最大值,则实数的值为A.B.C.D.6.在的展开式中,的系数为A.B.C.D.7.某小组有5名男生和4名女生,从中随机选出3人参加高考三模数学讲评展示,则选出的3人中至少有2名女生的概率为A.B.C.D.8.已知数列的前项和为,则A.B.C.D.9.若直线与抛物线相切,则的值为A.B.C.D.10.在棱长为2的正方体中,点到平面的距离为A.B.C.D.第Ⅱ卷非选择题(共120分)二、填空题:本题共6小题,每小题3分,共18分。11.不等式组,的解集为____________。12.曲线在点处的切线方程为____________。13.一组数据的方差为____________。14.在中,,,,则边的长为____________。15.等比数列的公比为正数,若,,则前5项和____________。16.若随机变量,则____________。三、解答题:本题共6小题,共102分。解答应写出文字说明、证明过程或演算步骤。17.(12分)已知函数。(1)求函数的最小正周期和取值范围;(2)求方程在区间上的所有解。作答区:________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________18.(12分)重庆某校高三年级在高考三模后,从全体学生中随机抽取100名学生的数学成绩,整理成如下频数分布表。[90,100)[100,110)[110,120)[120,130)[130,140)[140,150]51530251510(1)用组中值估计这100名学生数学成绩的平均数;(2)若从这100名学生中不放回地随机抽取2人,求两人成绩均不低于130分的概率;(3)若按成绩低于130分与不低于130分两层进行分层抽样抽取20人,求两层应分别抽取的人数。作答区:________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________19.(17分)在四棱锥中,底面是边长为2的正方形,平面,且。点为的中点。(1)证明:平面;(2)求点到平面的距离;(3)求直线与平面所成角的正弦值。作答区:________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________20.(17分)已知椭圆的焦点为,,且椭圆过点。(1)求椭圆的方程;(2)若直线与椭圆交于两点,求弦长;(3)设过点的动直线与椭圆交于两点,弦的中点为,求点的轨迹方程。作答区:________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________21.(22分)已知数列满足,。(1)求数列的通项公式;(2)求前项和;(3)设,证明:。作答区:________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________22.(22分)已知函数,其中。(1)当时,求的单调区间与最大值;(2)讨论方程的实根个数;(3)利用(1)的结论证明:对任意,都有,并指出等号成立的条件。作答区:___________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________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