Cho hàm số \(y = f\left( x \right)\) có bảng biến...
Câu hỏi: Cho hàm số \(y = f\left( x \right)\) có bảng biến thiên như bên dưới. Mệnh đề nào dưới đây Sai? 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)
A Hàm số nghịch biến trên khoảng \(\left( { - 1;0} \right)\)
B Hàm số đồng biến trên khoảng \(\left( { - \infty ;3} \right)\)
C Hàm số nghịch biến trên khoảng \(\left( {0;1} \right)\)
D Hàm số đồng biến trên khoảng \(\left( {2; + \infty } \right)\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Toán THPT Chuyên Quốc Học Huế - Thừa Thiên Huế - Lần 1 - Năm 2019 - Có lời giải chi tiết