He followed Mr. Read so that A. he could do shopping in Mr. Read’s shop B. nobody would see him C. he cou1d find the bus stop D. the sun wouldn't shine on him IV. 补全对话 A: How was your vacation, Li Lei? B: 1 I went to Beijing with my parents. A: Cool! Where did you go in Beijing? B: We went to the Summer Palace, the Palace Museum, the Great Wall and so on. A: 2 B: It’s interesting. I really like the Palace Museum. It has many beautiful things from different dynasties. A: 3 B: Yes, I did. l saw Jackie Chan on the Great Wall. 4 A: Wow, that's great! Can you show me the photos? B: Sure, 5 A. Did you see any popular stars? B. What do you think of Beijing? C. What does Jackie Chan look like? D. I will bring them to school tomorrow. E. It was great! F. And I took some photos with him! G. I went there by plane. 查看更多

 

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(2013•海淀区二模)如图1,在直角梯形ABCD中,∠ABC=∠DAB=90°,∠CAB=30°,BC=2,AD=4.把△DAC沿对角线AC折起到△PAC的位置,如图2所示,使得点P在平面ABC上的正投影H恰好落在线段AC上,连接PB,点E,F分别为线段PA,PB的中点.
(Ⅰ)求证:平面EFH∥平面PBC;
(Ⅱ)求直线HE与平面PHB所成角的正弦值;
(Ⅲ)在棱PA上是否存在一点M,使得M到P,H,A,F四点的距离相等?请说明理由.

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已知AH⊥Rt△HEF所在的平面,且HE⊥EF,连接AE,AF,则图中直角三角形的个数是
4
4

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四边形ABCDCEFGCGHD都是全等的菱形,HECG相交于点M,则下列关系不一定成立的是(  )

A.||=||

B.共线

C.共线

D.共线

 

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已知圆A过点,且与圆B:关于直线对称.

(1)求圆A的方程;

(2)若HE、HF是圆A的两条切线,E、F是切点,求的最小值。

(3)过平面上一点向圆A和圆B各引一条切线,切点分别为C、D,设,求证:平面上存在一定点M使得Q到M的距离为定值,并求出该定值.

 

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如图1,在直角梯形ABCD中,∠ABC=∠DAB=90°,∠CAB=30°,BC=2,AD=4.把△DAC沿对角线AC折起到△PAC的位置,如图2所示,使得点P在平面ABC上的正投影H恰好落在线段AC上,连接PB,点E,F分别为线段PA,PB的中点.

(Ⅰ)求证:平面EFH∥平面PBC;

(Ⅱ)求直线HE与平面PHB所成角的正弦值;

(Ⅲ)在棱PA上是否存在一点M,使得M到P,H,A,F四点的距离相等?请说明理由.

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