Một thanh cứng có trọng lượng không đáng kể, được...
Câu hỏi: Một thanh cứng có trọng lượng không đáng kể, được treo nằm ngang nhờ hai lò xo thẳng đứng có chiều dài tự nhiên bằng nhau. Độ cứng của hai lò xo lần lượt là ${k}_{1}$= 160 N/m và ${k}_{2}$= 100 N/m. Khoảng cách AB giữa hai lò xo là 75 cm. Hỏi phải treo một vật nặng vào điểm C cách đầu A bao nhiêu để thanh vẫn nằm ngang ?
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)
A. 45 cm
B. 30 cm
C. 50 cm
D. 25 cm
Câu hỏi trên thuộc đề trắc nghiệm
Trắc nghiệm vật lý 10 bài 19: Quy tắc hợp lực song song cùng chiều