Một lượng khí biến đổi theo chu trình biểu diễn bở...
Câu hỏi: Một lượng khí biến đổi theo chu trình biểu diễn bởi đồ thị. Cho biết ${p}_{1}{ }{=}{ }{p}_{3}{,}{ }{V}_{1}{ }{=}{ }{1}{m}^{3}{,}{ }{V}_{2}{=}{ }{4}{m}^{3}$, ${T}_{1}{=}{ }{100}{K}{,}{ }{T}_{4}{=}{ }{300}{K}{.}{ }{V}_{3}{ }{=}{ }{?}$
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)
A. 2${m}^{3}$
B. 3,2${m}^{3}$
C.4,5${m}^{3}$
D. 2,2${m}^{3}$
Câu hỏi trên thuộc đề trắc nghiệm
Trắc nghiệm vật lý 10 bài 31: Phương trình trạng thái của khí lí tưởng