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      [精] 2021钦州高一下学期期末考试数学试题扫描版含答案

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      这是一份2021钦州高一下学期期末考试数学试题扫描版含答案,共8页。

      钦州市2021年春季学期教学质量监测参考答案高一 一、选择题答案:(每小题5分,共60分)题号123456789101112答案ACCBBDCADBDC二、填空题答案:(每小题5分,共20分)13.    14   15  6三、解答题:本大题共6题,共70分.解答应写出文字说明、证明过程或演算步骤.17解:(1)由题意,时,不等式,   ··································2,解得.不等式的解集为      ···············································52恒成立,解得实数的取值范围为   ··············································1018. 解:1,的中点的坐标为    ···············································2边的垂直平分线所在的直线的斜率为可得的方程边的垂直平分线所在的直线的方程    ···································62边所在的直线成为边上的高为到直线的距离     ··························································10解得 解得的坐标为   ···················································1219.解:1)由题意,得 成等比数列.   ···································2化得又因为,代入解得数列的通项公式为  ············································· 62由(1)得, ···················································9···························································1220.解:1中,   ···························································2为等腰三角形,两点的距离      ·················································42中,,由正弦定理可得   ···························································7中,,由余弦定理可得此海洋蓝洞的口径是超过100 m.     ···································1221.解:1底面         ······································3     是底面的半圆弧上的点          平面   ···································62)证明:连矩形中点,连接中点,   ··························································9平面平面平面  ······················································1222 解:1)由题意知,圆的圆心在直线上,联立解得半径为的标准方程为   ·················································3与圆相外切.     ·················································52直线的方程为直线上是存在点满足题意,设可知,,所以   ··························································8整理得,解得,,或.时,点B的公切点,此时 B重合,不符合题意.存在点,满足  ·················································12 

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