Cho sơ đồ chỉnh lưu 1 pha 2 nửa chu kỳ hình tia dùng diode như vẽ. Điện áp xoay chiều phía thứ cấp MBA là viac = 220\[\sqrt 2 \]sin100πt (V). Giá trị điện áp chỉnh lưu trung bình của mạch chỉnh lưu 1 pha 2 nửa chu kỳ hình tia là: (B)
![Cho sơ đồ chỉnh lưu 1 pha 2 nửa chu kỳ hình tia dùng diode như vẽ. Điện áp xoay chiều phía thứ cấp MBA là viac = 220\[\sqrt 2 \]sin100πt (V). Giá trị điện áp chỉnh lưu trung bình của mạch chỉ (ảnh 1)](data:image/png;base64,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)
Trả lời:
Đáp án đúng: B
Điện áp chỉnh lưu trung bình của mạch chỉnh lưu cầu một pha hai nửa chu kỳ được tính theo công thức: Ud = (2*Umax)/pi, trong đó Umax là điện áp cực đại của điện áp xoay chiều phía thứ cấp MBA. Trong trường hợp này, Umax = 220\sqrt{2} V. Thay số vào công thức ta được: Ud = (2 * 220\sqrt{2}) / pi = (2 * 220 * 1.414) / 3.14 = 198 V.





