Một thanh đồng chất tiết diện đều, đặt trên thành...
Câu hỏi: Một thanh đồng chất tiết diện đều, đặt trên thành của bình đựng nước, ở đầu thanh có buộc một quả cầu đồng chất bán kính R, sao cho quả cầu ngập hoàn toàn trong nước. Hệ thống này cân bằng như hình vẽ. Biết trọng lượng riêng của quả cầu và nước lần lượt là d và do, Tỉ số l1:l2 = a:b. Tính trọng lượng của thanh đồng chất nói trên. Có thể sảy ra trường hợp l1>l2 được không? Giải thích![](data:image/png;base64,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)
Câu hỏi trên thuộc đề trắc nghiệm
- Cơ học ( Có lời giải chi tiết)