Một thanh dài L, trọng lượng P, được treo nằ...
Câu hỏi: Một thanh dài L, trọng lượng P, được treo nằm ngang vào tường như hình vẽ. Một trọng vật ${P}_{1}$treo ở đầu thanh. Dây treo làm với tường một góc ${α}$. Lực căng của dây bằng
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)
A. ${T}{=}\dfrac{P}{{{cos}\left({α}\right)}}$
B. ${T}{=}{P}{+}{P}_{1}$
C. ${T}{=}{0}{,}{5}{P}{+}{P}_{1}$
D. ${T}{=}\dfrac{{{0}{,}{5}{P}{+}{P}_{1}}}{{{cos}\left({α}\right)}}$
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