Đường cong ở hình bên là của đồ thị hàm số nào dư...
Câu hỏi: Đường cong ở hình bên là của đồ thị hàm số nào dưới đây ? 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)
A \(y={{x}^{3}}-3{{x}^{2}}+2\)
B \(y={{x}^{3}}+3{{x}^{2}}+2\)
C \(y=-{{x}^{3}}+3{{x}^{2}}+2\)
D \(y={{x}^{3}}-3{{x}^{2}}+1\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Toán THPT Chuyên Lê Hồng Phong - Nam Định - Lần 1 - năm 2018 (có lời giải chi tiết)