Cho hàm số \(y=f(x)\) có đạo hàm trên R và có đồ t...
Câu hỏi: Cho hàm số \(y=f(x)\) có đạo hàm trên R và có đồ thị như hình vẽ dưới đây. Nhận xét nào đúng về hàm số \(g\left( x \right) = {f^2}\left( x \right)\)?![](data:image/png;base64,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)
A. Hàm số \(g(x)\) đồng biến trên khoảng \(\left( { - \infty ; + \infty } \right)\).
B. Hàm số \(g(x)\) nghịch biến trên khoảng \(\left( { - \infty ;1} \right)\)
C. Hàm số \(g(x)\) đồng biến trên khoảng \(\left( {2; + \infty } \right)\)
D. Hàm số \(g(x)\) đồng biến trên khoảng \(\left( { - \infty ;2} \right)\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT Quốc Gia năm 2019 môn Toán Trường THPT Đồng Đậu lần 1