Cho hàm số y = f(x) liên tục trên R Đồ thị của hàm...
Câu hỏi: Cho hàm số y = f(x) liên tục trên R Đồ thị của hàm số y = f'(x) như hình bên. Đặt \(g\left( x \right) = 2f\left( x \right) - {\left( {x + 1} \right)^2}.\) Mệnh đề nào dưới đây đúng?
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)
A. \(\mathop {\min }\limits_{\left[ { - 3;3} \right]} g\left( x \right) = g\left( 1 \right).\)
B. \(\mathop {{\rm{max}}}\limits_{\left[ { - 3;3} \right]} g\left( x \right) = g\left( 1 \right).\)
C. \(\mathop {\min }\limits_{\left[ { - 3;3} \right]} g\left( x \right) = g\left( 3 \right).\)
D. không tìm được
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Toán Chuyên Thái Bình 2018