Từ một tấm thép phẳng hình chữ nhật, người ta muốn...
Câu hỏi: Từ một tấm thép phẳng hình chữ nhật, người ta muốn làm một chiếc thùng đựng dầu hình trụ bằng cách cắt ra hai hình tròn bằng nhau và một hình chữ nhật (phần tô đậm) sau đó hàn kín lại, như trong hình vẽ dưới đây. Hai hình tròn làm hai mặt đáy, hình chữ nhật làm thành mặt xung quanh của thùng đựng dầu (vừa đủ). Biết thùng đựng dầu có thể tích bằng \(50,24\) lít (các mối ghép nối khi gò hàn chiếm diện tích không đáng kể. Lấy \(\pi = 3,14\)). Diện tích của tấm thép hình chữ nhật ban đầu gần với giá trị nào sau đây nhất?![](data:image/png;base64,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)
A \(1,2\,\,\left( {{m^{\rm{2}}}} \right).\)
B \(1,8\,\,\left( {{m^{\rm{2}}}} \right).\)
C \(2,2\,\,\left( {{m^{\rm{2}}}} \right).\)
D
\(1,5\,\,\left( {{m^{\rm{2}}}} \right).\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi HK2 môn Toán lớp 12 THPT chuyên Nguyễn Huệ Hà Nội - Năm 2018 - 2019 (có lời giải chi tiết)