Một con lắc lò xo treo thẳng đứng dao động điều ho...
Câu hỏi: Một con lắc lò xo treo thẳng đứng dao động điều hoà dọc theo trọc ox theo phương thẳng đứng, đồ thị biểu diễn lực đàn hồi tác dụng lên vật biến đổi theo thời gian như hình vẽ. Biết biên độ dao động của vật bằng 10 cm. Chọn chiều dương trục ox thẳng đứng hướng lên. lấy g = 10 m/s2 $ \approx $ π2 m/s2. Tốc độ dao động của vật tại thời điểm t1 là
![Một con lắc lò xo treo thẳng đứng dao động điều hoà dọc theo trọc ox theo phương hình ảnh](data:image/jpeg;base64,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)
A. $10\pi \,\;cm/s$.
B. $10\pi \sqrt 3 \,cm/s$.
C. $20\pi \;cm/s$.
D. $10\pi \sqrt 2 \;cm/s$.
Câu hỏi trên thuộc đề trắc nghiệm
Đề luyện thi THPT môn Lý lần 1 năm 2021 Trần Cao Vân (có đáp án)