Cho hình chóp S.ABCD có đáy ABCD là hình vuông và...
Câu hỏi: Cho hình chóp S.ABCD có đáy ABCD là hình vuông và \(SA \bot \left( {ABCD} \right)\). Trên đường thẳng vuông góc với (ABCD) tại D lấy điểm S’ thỏa mãn \(S'D = \frac{1}{2}SA\) và S, S’ ở cùng phía đối với mặt phẳng (ABCD). Gọi \(V_1\) là thể tích phần chung cảu hai khối chóp S.ABCD và S’.ABCD. Gọi \(V_2\) là thể tích khối chóp S.ABCD, tỉ số \(\frac{{{V_1}}}{{{V_2}}}\) bằng![](data:image/png;base64,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)
A. \(\frac{1}{2}\)
B. \(\frac{1}{3}\)
C. \(\frac{{\sqrt 2 }}{2}\)
D. \(\frac{1}{4}\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi THPT QG năm 2019 môn Toán Trường THPT Chuyên Lương Văn Tụy lần 2