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)
Câu 23. Tìm hai số thực x và y thỏa mãn
(3 ) (4 2 ) 5 2x yi i x i
có đáy là hình vuông cạnh
vuông góc với mặt phẳng đáy và
.
Khoảng cách từ A đến mặt phẳng
.
Câu 25. Một người gửi tiết kiệm vào một ngân hàng với lãi suất 6,6%/năm. Biết rằng nếu không rút tiền ra khỏi
ngân hàng thì cứ sau mỗi năm số tiền lãi sẽ được nhập vào vốn để tính lãi cho năm tiếp theo. Hỏi sau ít
nhất bao nhiêu năm người đó thu được (cả số tiền gửi ban đầu và lãi) gấp đôi số tiền gửi ban đầu, giả định
trong khoảng thời gian này lãi suất không thay đổi và người đó không rút tiền ra ?
A.
2
1
(1 ln )d
e
x x x ae be c
là các số hữu tỉ. Mệnh đề nào dưới đây đúng ?
A. 11 năm. B. 10 năm. C. 13 năm. D. 12 năm.
Câu 27. Một chất điểm A xuất phát từ O, chuyển động thẳng với vận tốc biến thiên theo thời gian bởi quy luật
2
1 13
( ) 100 30
v t t t
(m/s) , trong đó t (giây) là khoảng thời gian tính từ lúc A bắt đàu chuyển động. Từ
trạng thái nghỉ, một chất điểm B cũng xuất phát từ O, chuyển động thẳng cùng hướng với A nhưng chậm
hơn 10 giây so với A và có gia tốc bằng a (m/s2) (a là hằng số) . Sau khi B xuất phát được 15 giây thì đưởi
kịpA. Vận tốc của B tại thời điểm đuổi kịp A bằng
A. 15(m/s) .B. 9(m/s) .C. 42(m/s) .D. 25(m/s) .
Câu 28. Xét các số phức z thỏa mãn
là số thuần ảo. Trên mặt phẳng tọa độ, tập hợp tất cả các
điểm biểu diễn các số phức z là một đường tròn có bán kính bằng
A. 2. B.
trong khai triển biểu thức
6 8
2 1 3x x x
bằng
A. - 1272. B. 1272. C. - 1752. D. 1752.
Câu 30. Ông A dự định sử dụng hết 5 m2 kính để làm một bể cá bằng kính có dạng hình hộp chữ nhật không
nắp, chiều dài gấp đôi chiều rộng (các mối ghép có kích thước không đáng kể) . Bể cá có dung tích lớn
nhất bằng bao nhiêu (kết quả làm tròn đến hàng phần trăm) ?
A. 1,01 m3.B. 0,96 m3.C. 1,33 m3.D. 1,51 m3.
Câu 31. Có bao nhiêu giá trị nguyên của tham số m để hàm số
?
A. 3. B. Vô số. C. 0. D. 6.
Câu 32. Cho tứ diện
đôi một vuông góc với nhau,
. Gọi M là
trung điểm của AB. Khoảng cách giữa hai đường thẳng OM và AC bằng
A.
.
Câu 33. Gọi S là tập hợp tất cả các giá trị nguyên của tham số m sao chho phương trình
1 2
4 .2 2 5 0
x x
m m
có hai nghiệm phân biệt. Hỏi S có bao nhiêu phần tử ?
A. 3. B. 5. C. 2. D. 1.