(完整word版)2016届高三数学知识点优题精练14(良心出品必属精品).pdf
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1、1 上海市 2016 届高三数学理优题精练立体几何一、填空、选择题1、(2015 年上海高考)若圆锥的侧面积与过轴的截面面积之比为2,则其母线与轴的夹角的大小为2、(2014 年上海高考)若圆锥的侧面积是底面积的3倍,则其母线与底面夹角的大小为(结果用反三角函数值表示).3、(2013 年上海高考)在xOy平面上,将两个半圆弧22(1)1(1)xyx和22(3)1(3)xyx、两条直线1y和1y围成的封闭图形记为D,如图中阴影部分记 D绕 y 轴旋转一周而成的几何体为,过(0,)(|1)yy作的水平截面,所得截面面积为2418y,试利用祖暅原理、一个平放的圆柱和一个长方体,得出的体积值为 _
2、4、(静安、青浦、宝山区2015届高三二模)已知扇形的圆心角是1弧度,半径为 5cm,则此扇形的弧长为cm5、(闵行区 2015届高三二模)如图,已知直线 l平面,垂足为 O,在ABC中,2,2,2 2BCACAB,点 P是边 AC 上的动点.该三角形在空间按以下条件作自由移动:(1)Al,(2)C.则OPPB的最大值为 ()(A)2.(B)2 2.(C)15.(D)10.6、(浦东新区 2015届高三二模)已知球的表面积为642cm,用一个平面截球,使截面圆的半径为 2cm,则截面与球心的距离是cm.A B l C P O 精品资料-欢迎下载-欢迎下载 名师归纳-第 1 页,共 16 页 -
3、2 7、(普陀区 2015届高三二模)一个圆锥与一个球的体积相等且圆锥的底面半径是球半径的2 倍,若圆锥的高为 1,则球的表面积为8、(徐汇、松江、金山区2015届高三二模)如图所示:在直三棱柱111ABCA B C中,ABBC,1ABBCBB,则平面11A B C与平面 ABC 所成的二面角的大小为9、(长宁、嘉定区 2015届高三二模)在四棱锥ABCDV中,1B,1D分别为侧棱 VB,VD 的中点,则四面体11CDAB的体积与四棱锥ABCDV的体积之比为()A6:1B5:1C4:1D3:110、(奉贤区 2015届高三上期末)如图,在矩形ABCD中,E为边 AD 的中点,1AB,2BC,分
4、别以 A、D 为圆心,1为半径作圆弧 EB、EC(E在线段 AD 上).由两圆弧 EB、EC 及边 BC 所围成的平面图形绕直线AD 旋转一周,则所形成的几何体的体积为11、(黄浦区 2015届高三上期末)已知某圆锥体的底面半径3r,沿圆锥体的母线把侧面展开后得到一个圆心角为23的扇形,则该圆锥体的表面积是12、(金山区 2015 届高三上期末)如图所示,在长方体ABCD EFGH 中,AD=2,AB=AE=1,M为矩形AEHD 内的一点,如果 MGF=MGH,MG 和平面 EFG 所成角的正切值为12,那么点 M到平面 EFGH 的距离是13、(浦东区 2015 届高三上期末)如图,已知PA
5、平面ABC,ABAC,BCAP,30CBA,D、E 分别是BC、AP 的中点.则异面直线AC与 DE 所成角的大小为 .精品资料-欢迎下载-欢迎下载 名师归纳-第 2 页,共 16 页 -文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:C
6、X8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6
7、G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:C
8、X8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6
9、G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:C
10、X8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6
11、G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O73 14、(松江区 2015届高三上期末)在正四棱柱1111ABCDA B C D中,1BC与平面 ABCD 所成的角为60,则1BC与 AC 所成的角为(结果用反三角函数
12、表示)15、(宝山区 2015届高三上期末)正四棱锥ABCDP的所有棱长均相等,E是 PC 的中点,那么异面直线BE与PA所成的角的余弦值等于ECDPAB二、解答题1、(2015 年上海高考)如图,在长方体ABCD A1B1C1D1中,AA1=1,AB=AD=2,E、F 分别是 AB、BC的中点,证明 A1、C1、F、E四点共面,并求直线CD1与平面 A1C1FE所成的角的大小P ABC D E 精品资料-欢迎下载-欢迎下载 名师归纳-第 3 页,共 16 页 -文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6
13、G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:C
14、X8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6
15、G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:C
16、X8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6
17、G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:C
18、X8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6
19、G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O74 2、(2014年上海高考)底面边长为2的正三棱锥-P ABC,其表面展开图是三角形123PP P,如图.求123P P P的各边长及此三棱锥的体积V.BACP3P1P23、(2013 年上海高考)如图,在长方体ABCD-A1B1C1D1中,AB=2,AD=1,A1A=1,证明直线 BC1平行于平面 DA1C,并求直线 BC1到平面 D1AC的距离.4、(静安、青浦、宝山区2015届高三二模)如图,在直三棱柱111CBAABC中,已知21ABBCAA,AB BC(1)求四棱锥111AB
20、CC B的体积;(2)求二面角111CCAB的大小D1C1B1A1DCBACBAC1B1A1精品资料-欢迎下载-欢迎下载 名师归纳-第 4 页,共 16 页 -文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5
21、Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7
22、文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5
23、Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7
24、文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5
25、Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7文档编码:CX8M8Y1F9I1 HM5Z4T5R6G5 ZR9V2Z9H1O7
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