![](data:image/png;base64,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)
Câu 6. Cho hàm số f(x) = (x2+3xkhi x≥0
1−xkhi x<0. Tính S=f(1) + f(−1).
A.S=6.B.S=2.C.S=−3.D.S=0.
Câu 7. Cho hàm số f(x) = 2x+1
x2−2x+21 −2m, với mlà tham số. Số các giá trị nguyên dương
của tham số mđể hàm số f(x)xác định với mọi xthuộc Rlà
A. Vô số. B.9.C.11.D.10.
Câu 8. Tìm tập xác định Dcủa hàm số f(x) = √2x+1
2x2−11x+5.
A.D=R\−1
2;−5.B.D=R\1
2; 5.
C.D=R\−1
2; 5.D.D=R\1
2;−5.
Câu 9. Trong các hàm số sau đây, hàm số nào đồng biến trên R?
A.h(x) = √x.B.k(x) = |x|.
C.f(x) = x2.D.g(x) = −3+√2x.
Câu 10. Tìm tập xác định của hàm số f(x) = √7−2x
(x−2)√x−1.
A.D=−7
2; 1.B.D=1; 7
2\{2}.
C.D=1; 7
2\{2}.D.D=−7
2;+∞.
Câu 11. Cho hàm số f(x) = x+2
x−2m, với mlà tham số. Tìm tất cả giá trị của tham số mđể
hàm số xác định trên [0; 1).
A.m≤0hoặc m≥1
2.B.m<0hoặc m>1
2.
C.m<0hoặc m≥1
2.D.m≤0hoặc m>1
2.
Câu 12.
Cho hàm số y=f(x)xác định trên Rvà có đồ thị như
hình bên. Khẳng định nào sau đây sai?
A. Điểm M(2; 3)thuộc đồ thị hàm số.
B. Giá trị lớn nhất của hàm số trên đoạn [−1; 1]là 2.
C. Hàm số f(x)là hàm chẵn.
D. Phương trình f(x) = 3
2có ba nghiệm phân biệt.
x
y
−2−1 1 2 3
−1
1
2
3
O
PHẦN CÂU HỎI TỰ LUẬN
Câu 13. Cho hàm số f(x) =
1
4x2khi x≤2
3−xkhi x≥2
.
1. Vẽ đồ thị hàm số f(x).
2. Lập bảng biến thiên và tìm các khoảng đồng biến, nghịch biến của hàm số f(x).
3. Dựa vào đồ thị, tìm điều kiện của tham số mđể phương trình f(x) = mcó ít nhất hai
nghiệm.
—HẾT—
Trang 2/2 – Mã đề A11