Một con lắc lò xo được treo vào một điểm cố định đ...
Câu hỏi: Một con lắc lò xo được treo vào một điểm cố định đang dao động điều hòa theo phương thẳng đứng. Hình bên là đồ thị biểu diễn sự phụ thuộc ly độ x của vật m theo thời gian t. Tần số dao động của con lắc lò xo có giá trị là
![Một con lắc lò xo được treo vào một điểm cố định đang dao động điều hòa theo hình ảnh 1](data:image/jpeg;base64,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)
A. 1,5 Hz.
B. 1,25 Hz
C.0,5 Hz
D. 0,8 Hz
Câu hỏi trên thuộc đề trắc nghiệm
Đề luyện thi THPT môn Lý lần 1 năm 2021 Trần Cao Vân (có đáp án)