Bài 1:Cho mạch điện có sơ đồ như hình 27.9. Trong đó ampe kế có số chỉ 0,35A, hiệu điện thế giữa hai đầu Đ1 là U12 3,2V và hiệu điện thế giữa hai đầu đèn Đ2 là U23 2,8V. Hãy:a.Cho biết cường độ dòng điện đi qua đèn Đ1 và đi qua đèn Đ2 là bao nhiêu?b. Tính hiệu điện thế U13 giữa hai đầu ngoài cùng của hai đèn Đ1 và Đ2Bài 2: Cho mạch điện có sơ đồ như hình 27.10. Khi công tắc K đóng, ampe kế có số chỉ là I 0,25A; vôn kế có số chỉ U 5,8V, vôn kế V1 có chỉ số U1 2,8V a. Tính cường độ dòng điện...
Đọc tiếp
Bài 1:Cho mạch điện có sơ đồ như hình 27.9. Trong đó ampe kế có số chỉ 0,35A, hiệu điện thế giữa hai đầu Đ1 là U12 = 3,2V và hiệu điện thế giữa hai đầu đèn Đ2 là U23 = 2,8V. Hãy:![](data:image/png;base64,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)
a.Cho biết cường độ dòng điện đi qua đèn Đ1 và đi qua đèn Đ2 là bao nhiêu?
b. Tính hiệu điện thế U13 giữa hai đầu ngoài cùng của hai đèn Đ1 và Đ2
Bài 2: Cho mạch điện có sơ đồ như hình 27.10. Khi công tắc K đóng, ampe kế có số chỉ là I = 0,25A; vôn kế có số chỉ U = 5,8V, vôn kế V1 có chỉ số U1 = 2,8V
![](data:image/png;base64,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)
a. Tính cường độ dòng điện I1, I2 tương ứng chạy qua các bóng đèn Đ1 và Đ2
b. Tính hiệu điện thế U2 giữa hai đầu bóng đèn Đ2.
c. Độ sáng của đèn sẽ thay đổi như thế nào nếu thay nguồn điện đã cho bằng một nguồn điện khác sao cho số chỉ của vôn kế V là 6V?
Bài 3: Cho mạch điện có sơ đồ như trên hình 27.11, trong đó vôn kế V có chỉ số 6,2V; vôn kế V1 có chỉ số 3,2V. Hãy tính hiệu điện thế giữa hai đầu bóng đèn Đ1 và Đ2