Từ một điểm ở độ cao h = 18 m so với mặt đất và cá...
Câu hỏi: Từ một điểm ở độ cao h = 18 m so với mặt đất và cách tường nhà một khoảng L = 3 m, người ta ném một hòn sỏi theo phương nằm ngang với vận tốc ban đầu ${v}_{0}$. Trên tường có một cửa sổ chiều cao a = 1 m, mép dưới của cửa cách mặt đất một khoảng b = 2 m. Hỏi giá trị của ${v}_{0}$phải nằm trong giới hạn nào để hòn sỏi lọt qua cửa sổ ? Bỏ qua bề dày tường, lấy g = 9,8 ${m}{/}{s}^{2}$
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)
A. 1,8 m/s
B. 1,71 m/s
C. 1,66 m/s
D. 1,67 m/s
Câu hỏi trên thuộc đề trắc nghiệm
Trắc nghiệm vật lý 10 bài 15: Bài toán về chuyển động ném ngang