Cho đồ thị hàm số \(y=f(x)\) như hình vẽ.
Câu hỏi: Cho đồ thị hàm số \(y=f(x)\) như hình vẽ.![](data:image/png;base64,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)
A. Đồng biến trên R.
B. Hàm số chẵn.
C. Hàm số lẻ.
D. Cả ba đáp án đều sai.
Câu hỏi trên thuộc đề trắc nghiệm
40 câu trắc nghiệm ôn tập Chương 2 Đại số 10