Một vật có trọng lượng 60N được treo vào vòng nhẫn...
Câu hỏi: Một vật có trọng lượng 60N được treo vào vòng nhẫn nhẹ O (coi là chất điểm). Vòng nhẫn được giữ bằng hai dây nhẹ OA và OB. Biết OA nằm ngang còn OB hợp với phương thẳng đứng góc 45° (hình vẽ). Tìm lực căng của dây OA và OB.
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)
A. ${30}\sqrt{{2}}{N} và {60}\sqrt{{2}}{N}$
B. ${60}{N}{ }{v}{à}{ }{60}\sqrt{{2}}{N}$
C. ${30}\sqrt{{2}}{N} và {120}{N}$
D. ${45}{N}{ }{v}{à}{ }{60}\sqrt{{2}}{N}$
Câu hỏi trên thuộc đề trắc nghiệm
Ôn tập trắc nghiệm vật lý 10 chương 2: Động lực học chất điểm