Cho hàm số y = f(x) có đồ thị hàm số đường cong tr...
Câu hỏi: Cho hàm số y = f(x) có đồ thị hàm số đường cong trong hình vẽ bên. Tìm tất cả các giá trị thực của tham số m để phương trình \(\left |f(x) \right |=m\) có 4 nghiệm phân biệt.![](data:image/png;base64,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)
A. 0 < m < 2
B. 0 < m < 4
C. 1 < m < 4
D. Không có giá trị nào của m
Câu hỏi trên thuộc đề trắc nghiệm
Trắc nghiệm Toán 12 Chương 1 Bài 5 Khảo sát sự biến thiên và vẽ đồ thị của hàm số