Cho hàm số \(y=f(x)\) có đồ thị như hình vẽ. Với g...
Câu hỏi: Cho hàm số \(y=f(x)\) có đồ thị như hình vẽ. Với giá trị nào của tham số m thì phương trình \(\left| {f\left( x \right)} \right| = m\) có năm nghiệm phân biệt thuộc đoạn [0;5]?![](data:image/png;base64,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)
A. \(m \in \left( {0;1} \right)\)
B. \(m \in \left( {1; + \infty } \right)\)
C. \(m \in \left[ {0;1} \right]\)
D. \(m \in (0;1]\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG năm 2019 môn Toán Trường THPT Chuyên Thái Nguyên lần 2