Đường cong trong hình vẽ bên là đồ thị của hàm số...
Câu hỏi: Đường cong trong hình vẽ bên là đồ thị của hàm số nào sau đây?![](data:image/png;base64,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)
A \(y = - {x^3} + 3x + 2\)
B \(y = {x^3} - 2x + 2\)
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 chuyên Lam Sơn Thanh Hóa - Lần 1 - Năm 2019 - Có lời giải chi tiết