Cho hàm số \(f\left( x \right).\) Đồ thị hàm số \(...
Câu hỏi: Cho hàm số \(f\left( x \right).\) Đồ thị hàm số \(y = f'\left( x \right)\) như hình vẽ bên. Hàm số \(g\left( x \right) = f\left( {3 - 2x} \right)\) nghịch biến trên khoảng nào trong các khoảng sau?![](data:image/png;base64,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)
A \(\left( {0;\;2} \right)\)
B \(\left( {1;\;3} \right)\)
C \(\left( { - \infty ; - 1} \right)\)
D \(\left( { - 1; + \infty } \right)\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Toán trường Quảng Xương 1 - Thanh Hóa - Năm 2019 - Có lời giải chi tiết