Một ống thuỷ tinh được cắm lộn ngược vào một chậu...
Câu hỏi: Một ống thuỷ tinh được cắm lộn ngược vào một chậu chứa thuỷ ngân, bên trong ống chứa 40 cm3 không khí và một cột thuỷ ngân cao 8 cm so với mực thuỷ ngân trong chậu (Hình a). Người ta ấn sâu ống thủy tinh vào thủy ngân cho tới khi mực thủy ngân ở bên trong và bên ngoài ống bằng nhau (Hình b). Biết áp suất khí quyển là 75 cmHg. Thể tích của không khí còn lại bên trong ống thủy tinh là:
![](data:image/png;base64,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)
A. 25,7 ${c}{m}^{3}$
B. 15,7 ${c}{m}^{3}$
C. 45,7 ${c}{m}^{3}$
D. 35,7 ${c}{m}^{3}$
Câu hỏi trên thuộc đề trắc nghiệm
Trắc nghiệm vật lý 10 bài 31: Phương trình trạng thái của khí lí tưởng