Cho hàm số \(f\left( x \right)\) xác định trên \(\...
Câu hỏi: Cho hàm số \(f\left( x \right)\) xác định trên \(\mathbb{R}\) và có đồ thị hàm số \(f'\left( x \right)\) như hình vẽ. Hàm số \(f\left( x \right)\) có mấy điểm cực trị?![](data:image/png;base64,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)
A \(1\)
B \(4\)
C \(3\)
D \(2\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Toán THPT Trần Phú - Hải Phòng - Lần 1 - Năm 2019 - Có lời giải chi tiết