Cho hàm số \(y = f(x)\) liên tục trên R và có đồ t...
Câu hỏi: Cho hàm số \(y = f(x)\) liên tục trên R và có đồ thị ở hình bên. Số nghiệm dương phân biệt của phương trình \(f\left( x \right) = - \sqrt 3 \) là![](data:image/png;base64,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)
A \(1\)
B \(3\)
C \(2\)
D \(4\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Toán THPT Chuyên ĐHSP Hà Nội - Lần 1 - Năm 2019 - Có lời giải chi tiết