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 \(y=f'\left( x \right)\). Số điểm cực trị của hàm số \(y=f\left( x \right)\) là: ![](data:image/png;base64,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)
A 4
B 3
C 5
D 2
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Toán THPT Sở GD và ĐT Hà Tĩnh năm 2018 (có lời giải chi tiết)