Cho hàm số \(y = f(x)\) có đồ thị như hình vẽ. Hàm...
Câu hỏi: Cho hàm số \(y = f(x)\) có đồ thị như hình vẽ. Hàm số đạt cực tiểu tại các điểm: ![](data:image/jpeg;base64,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)
A \(x = \pm \sqrt 2 \).
B \(x = \pm 2\).
C \(x = - 1\).
D \(x = 3\).
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Toán Sở GD và ĐT Quảng Bình - năm 2018 (có lời giải chi tiết)