摘要:19. 已知斜三棱柱ABC-A1B1C1的高*考#资^源*网侧面A1ACC1与底面ABC垂直.∠ABC=90°.BC=2.AC=2.且AC=AA1=A1C. (Ⅰ)求侧棱AA1与底面ABC所成角的高*考#资^源*网大小, (Ⅱ)求侧面A1ABB1与底面ABC所成二面角的高*考#资^源*网正切值, (Ⅲ)求侧棱B1B和侧面A1ACC1的高*考#资^源*网距离.
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(2011•自贡三模)(本小题满分12分>
设平面直角坐标中,O为原点,N为动点,|
|=6,
=
•
.过点M作MM1丄y轴于M1,过N作NN1⊥x轴于点N1,
=
+
,记点T的轨迹为曲线C.
(I)求曲线C的方程:
(H)已知直线L与双曲线C:5x2-y2=36的右支相交于P、Q两点(其中点P在第-象限).线段OP交轨迹C于A,若
=3
,S△PAQ=-26tan∠PAQ求直线L的方程.
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设平面直角坐标中,O为原点,N为动点,|
| ON |
| ON |
| 5 |
| OM |
| OT |
| M1M |
| N1N |
(I)求曲线C的方程:
(H)已知直线L与双曲线C:5x2-y2=36的右支相交于P、Q两点(其中点P在第-象限).线段OP交轨迹C于A,若
| OP |
| OA |