Cho hai hàm số \(y = f(x),y = g(x)\). Hai hàm số\(...
Câu hỏi: Cho hai hàm số \(y = f(x),y = g(x)\). Hai hàm số\(y = f'(x)\) và \(y = g'(x)\) có đồ thị như hình vẽ bên, trong đó có đường cong đậm hơn là đồ thị của hàm số \(y = g'(x)\). Hàm số \(h(x) = f(x + 4) - g\left( {2x - \dfrac{3}{2}} \right)\) đồng biến trong khoảng nào dưới 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)
A \(\left( {5;\dfrac{{31}}{5}} \right)\)
B \(\left( {\dfrac{9}{4};3} \right)\)
C \(\left( {\dfrac{{31}}{5}; + \infty } \right)\)
D \(\left( {6;\dfrac{{25}}{4}} \right)\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Toán năm 2019 - Thầy Chí - Đề số 4