Một khối gạch hình lập phương (không thấm nước) có...
Câu hỏi: Một khối gạch hình lập phương (không thấm nước) có cạnh bằng 2 được đặt vào trong một chiếc phễu hình nón tròn xoay chứa đầy nước theo cách như sau: Một cạnh của viên gạch nằm trên mặt nước (nằm trên một đường kính của mặt này); các đỉnh còn lại nằm trên mặt nón; tâm của viên gạch nằm trên trục của hình nón. Tính thể tích nước còn lại ở trong phễu (làm tròn 2 chữ số thập phân).![](data:image/png;base64,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)
A. V =22,27
B. V =22,30
C. V =23.10
D. V=20,64
Câu hỏi trên thuộc đề trắc nghiệm
30 bài trắc nghiệm toán thực tế ôn thi THPT QG năm 2018 môn Toán