Cho sơ đồ chỉnh lưu 1 pha nửa chu kỳ dùng diode như vẽ. Điện áp xoay chiều phía thứ cấp MBA là viac = 220\[\sqrt 2 \]sin100πt (V). Tải trở thuần R = 200Ω, giá trị dòng điện chỉnh lưu trung bình là: (C)
![Cho sơ đồ chỉnh lưu 1 pha nửa chu kỳ dùng diode như vẽ. Điện áp xoay chiều phía thứ cấp MBA là viac = 220\[\sqrt 2 \]sin100πt (V). Tải trở thuần R = 200Ω, giá trị dòng điện chỉnh lưu trung bì (ảnh 1)](data:image/png;base64,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)
Trả lời:
Đáp án đúng: C
Công thức tính dòng điện chỉnh lưu trung bình trong mạch chỉnh lưu nửa chu kỳ là: I_tb = Vm / (π * R)
Trong đó:
- Vm là giá trị điện áp cực đại, Vm = 220\*√2 V
- R là giá trị điện trở, R = 200Ω
Thay số vào công thức, ta có:
I_tb = (220\*√2) / (π * 200) ≈ 0,99 A





