Có bao nhiêu phần tử trong mạch điện?
Câu hỏi: Có bao nhiêu phần tử trong mạch điện?![](data:image/png;base64,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)
A. 1 cầu chì, 1 ổ cắm, 1 công tắc 2 cực, 1 bóng đèn sợi đốt, dây dẫn, nguồn điện xoay chiều.
B. 2 cầu chì, 1 ổ cắm, 1 công tắc 2 cực, 1 bóng đèn sợi đốt, dây dẫn, nguồn điện xoay chiều.
C. 2 cầu chì, 1 ổ cắm, 2 công tắc 2 cực, 1 bóng đèn sợi đốt, dây dẫn, nguồn điện xoay chiều.
D. Tất cả đều đúng
Câu hỏi trên thuộc đề trắc nghiệm
Trắc nghiệm Công nghệ 8 Bài 57 Thực hành Vẽ sơ đồ lắp mạch điện