![](data:image/png;base64,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)
Tiệm cận đứng của đồ thị hàm số
.B. Không có tiệm cận đứng.
C.
3 2
2
1 1
3 2 2
lim lim 0
3 2 2
x x
x x x x
x x x
3
2
2
3 2
lim 3 2
x
x x
x x
Đồ thị hàm số đã cho có một tiệm cận đứng duy nhất là đường thẳng
.
Câu 5: (THPT Chuyên Quang Trung-Bình Phước-lần 1-năm 2017-2018) Trên tập số
phức, cho phương trình:
. Chọn kết luận sai.
A. Nếu
thì phương trình có hai nghiệm mà tổng bằng
thì phương trình có hai nghiệm mà môđun bằng nhau.
C. Phương trình luôn có hai nghiệm phức là liên hợp của nhau.
D. Phương trình luôn có nghiệm.
Lời giải
Chọn C
Trên tập số phức, cho phương trình:
thì phương trình chắc chắn có hai nghiệm mà tổng bằng
thì hai nghiệm có mô đun bằng nhau.
Nhưng nếu
phương trình có hai nghiệm thực nên không chắc đã liên hợp.
Câu 6: (THPT Chuyên Quang Trung-Bình Phước-lần 1-năm 2017-2018) Cho hàm số
xác định và có đạo hàm cấp một và cấp hai trên khoảng
. Khẳng
định nào sau đây sai ?
A.
là điểm cực trị của hàm số.
B.
là điểm cực ểu của hàm số.
C. Hàm số đạt cực đại tại
không là điểm cực trị của hàm số.
Lời giải
Chọn D
Theo định lý về quy tắc tìm cực trị A, C và B đúng.