Đường cong sau đây là đồ thị hàm số nào?
Câu hỏi: Đường cong sau đây là đồ thị hàm số nào?![](data:image/jpeg;base64,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)
A \(y = - {x^3} - 3x + 2\)
B \(y = {x^3} - 3x + 2\)
C \(y = - {x^3} + 3x + 2\)
D \(y = {x^3} + 3x - 2\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Toán - THPT Bỉm Sơn - Thanh Hóa - Lần 1 - Năm 2019 - Có lời giải chi tiết