Cho mạch điện có sơ đồ như hình vẽ. Biết rằng khi...
Câu hỏi: Cho mạch điện có sơ đồ như hình vẽ. Biết rằng khi công tắc đóng thì đèn sáng. Hỏi khi công tắc ngắt thì giữa hai điểm nào có hiệu điện thế (khác không) 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)
A Giữa hai điểm A và B ;
B Giữa hai điểm E và C ;
C Giữa hai điểm D và E ;
D Giữa hai điểm A và D
Câu hỏi trên thuộc đề trắc nghiệm
Kiểm tra học kỳ II Vật Lí 7 (Đề số 2)