Một quả cầu có trọng lượng P = 40N được treo vào t...
Câu hỏi: Một quả cầu có trọng lượng P = 40N được treo vào tường nhờ một sợi dây hợp với mặt tường một góc α = 30°. Bỏ qua ma sát ở chỗ tiếp xúc giữa quả cầu và tường. Hãy xác định lực căng của dây tác dụng lên
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)
A. 40 N
B. 80 N
C. 42,2 N
D. 46,2 N
Câu hỏi trên thuộc đề trắc nghiệm
Trắc nghiệm vật lý 10 bài 17: Cân bằng của một vật chịu tác dụng của hai lực và của ba lực không song song