Cho hàm số \(y=f\left( x \right)\) liên tục trên R...
Câu hỏi: Cho hàm số \(y=f\left( x \right)\) liên tục trên R và có bằng biến thiên như hình bên. Khẳng định nào sau đây là đúng? 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)
A
Hàm số có hai điểm cực trị.
B
Hàm số có giá trị nhỏ nhất bằng 0 và giá trị lớn nhất bằng 1.
C
Hàm số có giá trị cực đại bằng 0.
D Hàm số đạt cực tiểu tại \(x=0\) và đạt cực đại tại \(x=1.\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Toán THPT Sở GD và ĐT Hà Tĩnh năm 2018 (có lời giải chi tiết)