Một vật dao động điều hoà trên trục Ox. Hìn...
Câu hỏi: Một vật dao động điều hoà trên trục Ox. Hình bên là đồ thị biểu diễn sự phụ thuộc của li độ x vào thời gian t. Tần số góc của dao động là:![](data:image/png;base64,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)
A 5 rad/s
B 10 rad/s
C 5π rad/s
D 10π rad/s
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG 2019 môn Vật Lí trường THPT Thái Phiên - Hải Phòng - Lần 1 (Có lời giải chi tiết)