Hãy chọn cách kéo vật có lợi hơn trong các trường...
Câu hỏi: Hãy chọn cách kéo vật có lợi hơn trong các trường hợp sau đây:![](data:image/jpeg;base64,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)
Câu hỏi trên thuộc đề trắc nghiệm
Đề kiểm tra chương 1- Cơ học- Đề 6Câu hỏi trên thuộc đề trắc nghiệm
Đề kiểm tra chương 1- Cơ học- Đề 6