Trong bài thực hành đo gia tốc trọng trường g bằng...
Câu hỏi: Trong bài thực hành đo gia tốc trọng trường g bằng con lắc đơn, một nhóm học sinh tiến hành đo, xử lí số liệu và vẽ được đồ thị biểu diễn sự phụ thuộc của bình phương chu kì dao động điều hòa $\left(T^{2}\right)$ theo chiều dài $\ell$ của con lắc như hình bên. Lấy $\pi=3,14$. Giá trị trung bình của $g$ đo được trong thí nghiệm này là
![Trong bài thực hành đo gia tốc trọng trường g bằng con lắc đơn, một nhóm học hình ảnh](data:image/jpeg;base64,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)
A. $9,96 {~m} / {s}^{2}$
B. $9,42 {~m} / {s}^{2}$
C. $9,58 {~m} / {s}^{2}$
D. $9,74 {~m} / {s}^{2}$
Câu hỏi trên thuộc đề trắc nghiệm
Đề minh họa tốt nghiệp THPT 2021 môn Lý có đáp án chi tiết từng câu