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baxiannv posted 2022-5-27 23:47 From mobile phone |Read mode
Last edited by hbghlyj 2025-5-2 14:26

在四棱锥 $P{-}A B C D$ 中,平面 $P C D \perp$ 平面 $A B C D$,$\triangle P C D$ 为等边三角形,$C D=2 A B=2$,$A D=\sqrt{2}$,$\angle B A D=\angle A D C=90$°,$M$ 是棱 $P C$ 上一点.
(1)若 $M C=2 M P$,求证: $A P \px$ 平面 $M B D$.
(2)若 $M C=M P$,求直线 $P C$ 与平面 $B D M$ 所成角的正弦值.

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