Điểm P được xác định: \(\overrightarrow {MN} = 4\...
Câu hỏi: Điểm P được xác định: \(\overrightarrow {MN} = 4\overrightarrow {PN} \) . Điểm P được xác định đúng trong hình vẽ nào sau đây:![](data:image/png;base64,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)
A H4
B H 3
C H1
D H2
Câu hỏi trên thuộc đề trắc nghiệm
Đề kiểm tra 45 phút - Ôn tập chương Vecto và các phép toán - có lời giải chi tiết