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)
.
Câu 23. Trong không gian
và vuông góc
với đường thẳng
và có đồ thị như hình vẽ bên. Số nghiệm thực của
phương trình
2 3 3 5 4x yi i x i
.
Câu 26. Có bao nhiêu giá trị nguyên của tham số
, chuyển động thẳng với vận tốc biến thiên theo thời gian bởi quy luật
(giây) là khoảng thời gian tính từ lúc
bắt đầu chuyển động. Từ
trạng thái nghỉ, một chất điểm
, chuyển động thẳng cùng hướng với
là tập hợp các giá trị nguyên của tham số
1 2
9 .3 3 75 0
x x
m m
có
hai nghiệm phân biệt. Hỏi
là số thuần ảo. Trên mặt phẳng tọa độ, tập hợp tất cả các
điểm biểu diễn các số phức
là một đường tròn có bán kính bằng
A.
.
Câu 30. Một chiếc bút chì có dạng khối lăng trụ lục giác đều có cạnh đáy
mm. Thân
bút chì được làm bằng gốc và phần lõi được làm bằng than chì. Phần lõi có dạng khối trụ có chiều cao
bằng chiều dài của bút và đáy là hình tròn có bán kính
(triệu đồng) , 1m3
than chì có giá
(triệu đồng) . Khi đó giá nguyên vật liệu làm một chiếc bút chì như trên gần nhất với
kết quả nào dưới đây ?
A.
(đồng) .
Câu 31. Hệ số của
trong khai triển biểu thức
6 8
2 3 1x x x
.
Câu 32. Ông A dự định sử dụng hết
m2 kính để làm một bể các 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.
2
1
2 ln . .d e e
e
x x x a b c
là các số hữu tỉ. Mệnh đề nào dưới đây đúng?