Hai bóng đèn ở sơ đồ nào trong hình vẽ, không mắc...
Câu hỏi: Hai bóng đèn ở sơ đồ nào trong hình vẽ, không mắc nối tiếp với nhau? 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)
A Sơ đồ A
B Sơ đồ B
C Sơ đồ C
D Sơ đồ D
Câu hỏi trên thuộc đề trắc nghiệm
Cường độ dòng điện và hiệu điện thế trong mạch mắc nối tiếp và song song