2022年2017年高考真题--立体几何部分 .pdf
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1、试卷第 1 页,总 3 页20XX年高考真题-立体几何部分学校:_姓名:_班级:_考号:_ 一、解答题1(12 分)如 图,四 棱 锥P-ABCD 中,侧 面PAD 为 等 比 三 角 形 且 垂 直 于 底 面ABCD,o1,90,2ABBCADBADABCE是 PD 的中点.(1)证明:直线/CE平面 PAB(2)点 M 在棱 PC 上,且直线BM 与底面 ABCD所成锐角为o45,求二面角M-AB-D的余弦值2(12 分)如图,在四棱锥P-ABCD中,AB/CD,且90BAPCDP(1)证明:平面PAB 平面 PAD;(2)若 PA=PD=AB=DC,90APD,求二面角A-PB-C的余
2、弦值.3(12 分)如图,四面体ABCD中,ABC是正三角形,ACD是直角三角形,ABD=CBD,AB=BD 试卷第 2 页,总 3 页(1)证明:平面ACD 平面 ABC;(2)过 AC的平面交BD于点 E,若平面 AEC把四面体ABCD 分成体积相等的两部分,求二面角 DAE C的余弦值4如图,在四棱锥P-ABCD中,底面ABCD为正方形,平面PAD平面 ABCD,点 M 在线段 PB上,PD/平面 MAC,PA=PD=6,AB=4(I)求证:M 为 PB的中点;(II)求二面角B-PD-A 的大小;(III)求直线MC 与平面 BDP所成角的正弦值5如图,在三棱锥P-ABC中,PA 底面
3、 ABC,90BAC.点 D,E,N 分别为棱PA,PC,BC的中点,M 是线段 AD 的中点,PA=AC=4,AB=2.()求证:MN平面 BDE;()求二面角C-EM-N 的正弦值;()已知点H 在棱 PA上,且直线NH 与直线 BE所成角的余弦值为721,求线段AH的长.617.如图,几何体是圆柱的一部分,它是由矩形(及其内部)以边所在直线为旋转轴旋转得到的,是的中点.()设是上的一点,且,求的大小;()当,求二面角的大小.文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文
4、档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9
5、X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1
6、H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z
7、7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6
8、O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5
9、P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B
10、6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7试卷第 3 页,总 3 页7(本题满分15 分)如图,已知四棱锥P ABCD,PAD 是以 AD 为斜边的等腰直角三角形,BC AD,CDAD,PC=AD=2DC=2CB,E 为 PD 的中点.()证明:CE平面 PAB;()求直线CE 与平面 PBC 所成角的正弦值.文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6
11、Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G
12、6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J
13、5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6
14、B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N
15、1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P1
16、0J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5
17、W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE
18、8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9
19、P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2
20、B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:
21、CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 H
22、C9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 Z
23、T2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7本卷由系统自动生成,请仔细校对后使用,答案仅供参考。答案第 1 页,总 10 页参考答案
24、1(1)详见解析(2)110cos|cos,|56114n k【解析】z yxMMOFPABCDE(1)取PA中点F,连接EF、BF、ECE、F分别为PD、PA中点12EFAD,又12BCADEFBC,四边形BCEF为平行四边形CE平面PAD(2)取AD中点O,连PO,由于PAD为正三角形POAD又平面PAD平面ABCD,平面PAD平面ABCDADPO平面ABCD,连OC,四边形ABCD为正方形。PO平面POC,平面POC平面ABCD而平面POC平面ABCDOC过M作MHOG,垂足为H,MH平面ABCDMBH为MB与平面ABCD所成角,45MBHMHBH在PCO中,MHPO,MHCHPOCO,
25、设ABBCa,2ADa,3POa,COa3MHCHaa,3MHCH在RtBCH中,222BHBCCH,2223CHaCH文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5W6B6Z7文档编码:CE8N1G6O9X3 HC9P10J5P1H6 ZT2B5
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