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)
1;2
max 15 12;20y
.
Câu 4: (THPT Chuyên Nguyễn Quang Diệu – Đồng Tháp – Lần 5 năm 2017 –
2018) Cho hàm số
và có bảng biến
thiên sau:
Khẳng định nào sau đây là khẳng định sai?
A. Đồ thị hàm số không có điểm chung với trục hoành.
B. Hàm số có hai điểm cực trị.
C. Hàm số nghịch biến trên khoảng
.
D. Đồ thị hàm số có tiệm cận đứng.
Lời giải
Chọn C
Hàm số không xác định tại
nên hàm số không nghịch biến trên
.
Câu 5: (THPT Chuyên Nguyễn Quang Diệu – Đồng Tháp – Lần 5 năm 2017 –
2018) Cho hàm số
và có bảng biến thiên như
sau:
Mệnh đề nào dưới đây là đúng?
A. Hàm số có giá trị cực đại bằng
.
B. Hàm số có hai điểm cực trị.
C. Hàm số có giá trị lớn nhất bằng
.
D. Đồ thị hàm số không cắt trục hoành.
Lời giải
Chọn B
Hàm số có hai điểm cực trị là
.
Câu 6: (THPT Chuyên Nguyễn Quang Diệu – Đồng Tháp – Lần 5 năm 2017 – 2018)
Cho hàm số
và có bảng biến thiên như
sau: