Cho hình lập phương ABCD.A’B’C’D’ (tham k...
Câu hỏi: Cho hình lập phương ABCD.A’B’C’D’ (tham khảo hình vẽ dưới). Góc giữa hai đường thẳng AC và BD’ bằng:![](data:image/png;base64,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)
A \({30^0}\)
B \({90^0}\)
C \({60^0}\)
D \({45^0}\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Toán trường Quảng Xương 1 - Thanh Hóa - Năm 2019 - Có lời giải chi tiết