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)
Câu 8. Cho khối lập phương
lần lượt là trung điểm của
cắt khối lập phương đã cho thành hai phần, gọi
là thể tích khối chứa điểm
là thể tích khối chứa điểm
là nghiệm dương của hệ phương trình
2 2
4
128
x y x y
x y
.
Câu 11. Gieo một con súc sắc cân đối, đồng chất một lần. Xác suất để xuất hiện mặt chẵn?
A.
Câu 12. Số nghiệm nguyên của bất phương trình
.
Câu 13. Phương trình tiếp tuyến với đồ thị hàm số
song song với đường thẳng
.
Câu 14. Đường cong trong hình vẽ bên là đồ thị của một hàm số trong bốn hàm số được liệt kê ở bốn
phương án A, B, C, D dưới đây. Hỏi đó là hàm số nào?
A.
là đường cong trong hình bên. Mệnh đề nào dưới đây đúng?
A. Hàm số
Câu 16. Một hộp đựng 11 tấm thẻ được đánh số từ 1 đến 11. Chọn ngẫu nhiên 6 tấm thẻ. Gọi
là xác suất
để tổng số ghi trên6tấm thẻ ấy là một số lẻ. Khi đó
.
Câu 17. Điểm cực tiểu của hàm số
có bảng biến thiên như bên.
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