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)
A. Đồ thị hàm số có điểm cực đại là
.B. Đồ thị hàm số có điểm cực tiểu là
.
C. Đồ thị hàm số có điểm cực tiểu là
.D. Đồ thị hàm số có điểm cực tiểu là
.
Lời giải
Chọn B
Dựa vào đồ thị ta có: Đồ thị hàm số có điểm cực tiểu là
.
Câu 8: (THPT Chuyên Vĩnh Phúc-MĐ 903 lần 1-năm 2017-2018) Gọi (H) là đồ thị hàm
số
thuộc (H) có tổng khoảng cách đến hai đường tiệm cận là nhỏ
nhất, với
.
Lời giải
Chọn B
Tập xác định .
0
1 2 0
0
2 3
, , 1 1
1
x
d M d d M d x x
.
Đẳng thức xảy ra khi và chỉ khi
0 0 0
0
1
1 0 2
1
x x x
x
.
Câu 9: (THPT Chuyên Vĩnh Phúc-MĐ 903 lần 1-năm 2017-2018) Một chất điểm
chuyển động có phương trình chuyển động là
là khoảng thời gian
tính từ lúc vật bắt đầu chuyển động và
là quãng đường vật đi được trong khoảng thời
gian đó. Trong khoảng thời gian 8 giây đầu tiên, vận tốc
của chất điểm đạt giá trị lớn
nhất bằng
A.
2
' 3 12 17v s t t
Ta đi tìm giá trị lớn nhất của
BBT:
Vậy vận tốc lớn nhất trong khoảng 8 giây đầu tiên là:
.
Câu 10: (THPT Chuyên Vĩnh Phúc-MĐ 903 lần 1-năm 2017-2018) Cho hàm số
3 2
y f x ax bx cx d
có đồ thị như hình vẽ ở bên. Mệnh đề nào
sau đây đúng?