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)
Chọn D
Dựa vào BBT. Hàm số có hai cực trị
sai.
Hàm số có giá trị cực tiểu bằng
sai.
Hàm số không có GTNN, GTLN
sai.
Vậy hàm số đạt cực đại tại
.
Câu 14: (THPT Phan Châu Trinh-DakLak-lần 2 năm 2017-2018) Cho hàm số
có bảng biến thiên
như hình vY.
Mệnh đ[ nào sau đây là sai?
A. Hàm số đã cho đồng biến trên khoảng
.
B. Hàm số đã cho nghịch biến trên khoảng
.
C. Hàm số đã cho đồng biến trên khoảng
.
D. Hàm số đã cho đồng biến trên khoảng
.
Lời giải
Chọn B
Dựa vào bảng biến thiên ta thấy trên khoảng
hàm số sY đồng biến trên khoảng
.
Câu 15: (THPT Phan Châu Trinh-DakLak-lần 2 năm 2017-2018) Đồ thị sau đây là của hàm số nào?
A.
.
Lời giải
Chọn D
Dựa vào đồ thị thấy có đường tiệm cận đứng
nên chọn
phương án D.
Câu 16: (THPT Kinh Môn-Hải Dương lần 1 năm 2017-2018) Đương cong ở hình bên là
đồ thị của một hàm số trong bốn hàm số đã cho được liệt kê ở bốn phương án A, B, C, D dưới đây.
Hỏi hàm số đó là hàm số nào?
Ox
y
1
3 2
2 6 1y x x
2