Cho hình chóp SABCD, có đáy ABCD là hình vuông tâm...
Câu hỏi: Cho hình chóp SABCD, có đáy ABCD là hình vuông tâm O, cạnh bên vuông góc với mặt đáy. Gọi M là trung điểm của SA, N là hình chiếu vuông góc của A lên SO. Mệnh đề nào sau đây đúng?![](data:image/png;base64,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)
A \(AC \bot \left( {SBD} \right)\)
B \(DN \bot \left( {SAB} \right)\)
C \(AN \bot \left( {SOD} \right)\)
Cho hình chóp SABCD, có đáy ABCD là hình vuông tâm O, cạnh bên vuông góc với mặt đáy. Gọi M là trung điểm của SA, N là hình chiếu vuông góc của A lên SO. Mệnh đề nào sau đây đúng?
\(AC \bot \left( {SBD} \right)\)
\(DN \bot \left( {SAB} \right)\)
\(AN \bot \left( {SOD} \right)\)
\(AM \bot \left( {SBC} \right)\)
Phương pháp
Sử dụng quan hệ vuông góc trong không gian.
Cách giải:
Ta có: \(SA \bot \left( {ABCD} \right) \Rightarrow SA \bot BD.\)
Lại có: \(BD \bot AC\) (do \(ABCD\) là hình vuông)
\( \Rightarrow BD \bot \left( {SAC} \right) \Rightarrow BD \bot AN.\)
Mà \(AN \bot SO\;\;\left( {gt} \right)\)
\( \Rightarrow AN \bot \left( {SBD} \right) \Rightarrow AN \bot \left( {SOD} \right).\)
Chọn C.
D \(AM \bot \left( {SBC} \right)\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Toán THPT chuyên Bắc Ninh - Tỉnh Bắc Ninh - Lần 3 - Năm 2019 - Có lời giải chi tiết