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)
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Câu 7: Một người gửi 75 triệu đồng vào một ngân hàng với lãi suất 5,4%/ năm. Biết rằng nếu không rút
tiền ra khỏi ngân hàng thì cứ sau mỗi năm số tiền lãi sẽ được nhập vào gốc để tính lãi cho năm tiếp theo.
Hỏi sau ít nhất bao nhiêu năm ngưới đó nhận được số tiền nhiều hơn 100 triệu đồng bao gồm cả gốc và
lãi? Giả định suốt trong thời gian gửi, lãi suất không đổi và người đó không rút tiền ra.
A. 5 năm. B. 6 năm. C. 7 năm. D. 4 năm.
Câu 8: Chọn mệnh đề đúng trong các mệnh đề sau đây:
A. Cho hai đường thẳng chéo nhau
và
, luôn luôn có mặt phẳng chứa đường này và vuông góc với
đường thẳng kia.
B. Cho hai đường thẳng
và
vuông góc với nhau, nếu mặt phẳng
chứa
và mặt phẳng
chứa
thì
.
C. Cho hai đường thẳng
và
vuông góc với nhau, mặt phẳng nào vuông góc với đường này thì
song song với đường kia.
D. Cho đường thẳng
, mọi mặt phẳng
chứa
thì
.
Câu 9: Tính đạo hàm của hàm số
.
A.
. B.
. C.
. D. 22
2 ln16
x
y+
=.
Câu 10: Tính thể tích V của khối cầu tiếp xúc với tất cả các cạnh của tứ diện đều ABCD cạnh bằng 1.
A.
. B.
. C.
. D.
.
Câu 11: Tính thể tích V của khối trụ có bán kính đáy và chiều cao đều bằng 2.
A.
. B.
. C.
. D.
.
Câu 12: Tìm tập xác định D của hàm số
.
A.
( ) ( )
; 1 3;D= −∞ − ∪ +∞
. B.
.
C.
( ) ( )
; 3 1;D= −∞ − ∪ +∞
. D.
.
Câu 13: Tìm số mặt của hình đa diện ở hình vẽ bên:
A. 9. B. 12.
C. 11. D. 10.
Câu 14: Cho
. Chọn khẳng định đúng trong các
khẳng định sau ?
A.
khi
.
B. Nếu
thì
.
C.
khi
.
D. Đồ thị của hàm số
nhận trục Oy làm tiệm cận đứng.
Câu 15: Viết phương trình tiếp tuyến của
tại điểm có hoành độ là nghiệm của
phương trình
A.
B.
C.
D.
Câu 16: Cho hình chóp S.ABC có đáy ABC là tam giác đều cạnh a, cạnh bên SA vuông góc với đáy
(ABC). Biết góc tạo bởi hai mặt phẳng (SBC) và (ABC) bằng 60P
0
P, tính thể tích V của khối chóp S.ABC.
A.
. B.
. C.
. D.
.