Cho hàm số \(y=f\left( x \right)\) liên tục và có...
Câu hỏi: Cho hàm số \(y=f\left( x \right)\) liên tục và có đạo hàm trên R. Biết hàm số \(y=f'\left( x \right)\) có đồ thị như hình vẽ sau:Hỏi hàm số \(y=f\left( 1-x \right)\) đồng biến trên khoảng nào? 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)
A \(\left( -1;1 \right)\) và \(\left( 4;+\infty \right)\)
B \(\left( -3;0 \right)\) và \(\left( 2;+\infty \right)\)
C \(\left( -\infty ;-1 \right)\) và \(\left( 1;4 \right)\)
D \(\left( -4;-1 \right)\) và \(\left( 1;+\infty \right)\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Toán THPT Chuyên Bắc Ninh - Lần 6 - năm 2018 (có lời giải chi tiết)