Cho sơ đồ chỉnh lưu cầu 1 pha dùng diode như hình vẽ. Điện áp xoay chiều phía thứ cấp MBA là viac = 220\[\sqrt 2 \]sin100πt (V). Dòng điện chỉnh lưu trung bình qua tải thuần trở là 2,41A. Công suất chỉnh lưu trung bình trên tải là: (A)
![Cho sơ đồ chỉnh lưu cầu 1 pha dùng diode như hình vẽ. Điện áp xoay chiều phía thứ cấp MBA là viac = 220\[\sqrt 2 \]sin100πt (V). Dòng điện chỉnh lưu trung bình qua tải thuần trở là 2,41A. Côn (ảnh 1)](data:image/png;base64,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)
Trả lời:
Đáp án đúng: A
Công suất chỉnh lưu trung bình trên tải được tính bằng công thức: P = I^2 * R, trong đó I là dòng điện chỉnh lưu trung bình. Tuy nhiên, trong bài toán này, chúng ta không biết giá trị của R (điện trở tải).
Ta có thể tính công suất chỉnh lưu trung bình bằng công thức: P = V_dc * I_dc, trong đó V_dc là điện áp một chiều trung bình và I_dc là dòng điện một chiều trung bình.
Điện áp một chiều trung bình của chỉnh lưu cầu một pha là: V_dc = (2 * V_m) / pi, với V_m là điện áp đỉnh của điện áp xoay chiều. V_m = 220\*sqrt(2) V.
Do đó, V_dc = (2 * 220\*sqrt(2)) / pi ≈ 198.03 V.
Công suất chỉnh lưu trung bình là: P = V_dc * I_dc = 198.03 * 2.41 ≈ 477.25 W.
Vậy đáp án gần đúng nhất là 477,18W.