Cho hàm số \(f\left( x \right) = m{x^4} + n{x^3} +...
Câu hỏi: Cho hàm số \(f\left( x \right) = m{x^4} + n{x^3} + p{x^2} + qx + r\) \(\left( {m,n,p,q,r \in R} \right)\). Hàm số \(y = f'\left( x \right)\) có đồ thị như hình vẽ bên. Tập nghiệm của phương trình \(f\left( x \right) = r\) có số phần tử là:![](data:image/png;base64,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)
A 4
B 3
C 1
D 2
Câu hỏi trên thuộc đề trắc nghiệm
Chữa đề minh họa THPTQG của Bộ GD&ĐT - môn Toán - năm 2019