Cho mạch điện như hình vẽ: Bộ nguồn điện gồm 3 ngu...
Câu hỏi: Cho mạch điện như hình vẽ: Bộ nguồn điện gồm 3 nguồn có suất điện động và điện trở trong lần lượt là E1 = E2 = 2,5V; E3 = 3V; r1 = r2 = 0,1 Ω; r3 = 0,2Ω; điện trở R1= R2 = R3 = 3Ω; Bình điện phân Rb = 6Ω, chứa dung dịch AgNO3 có cực dương bằng bạc, biết khối lượng mol nguyên tử của bạc A = 108g/mol; hóa trị n = 1. Bỏ qua điện trở của ampe kế và các dây nối.a) Tìm suất điện động và điện trở trong của bộ nguồn?b) Tìm số chỉ của Ampe kế và tính UCD ?c) Tính khối lượng bạc thu được ở cực âm trong thời gian 48 phút 15 giây?![](data:image/png;base64,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)
A a) 7V; 2Ω; b) 2A; 5V c) 3,2g
B a) 8V; 0,4Ω; b) 2A; -1,2V c) 2,592g
C a) 9V; 0,4Ω; b) 3A; -1,2V c) 2,592g
D a) 12V; 0,4Ω; b) 1A; -1,2V c) 2,592g
Câu hỏi trên thuộc đề trắc nghiệm
Đề kiểm tra hết học kỳ I vật lý 11 trường THPT Tây Thạnh - Tp Hồ Chí Minh năm học 2017 - 2018