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b)
Vì Đ1 và Đ2 mắc song song
\(\Rightarrow U=U_1=U_2=12\left(V\right)\\ \Rightarrow U_2=12V\)
\(\Rightarrow\) Hiệu điện thế giữa 2 đèn 3,4 của Đ2 là 12V
c) Vì Đ1 và Đ2 mắc song song
\(\Rightarrow I=I_1+I_2\\ \Rightarrow0,6=0,25\cdot l+I_2\Rightarrow I_2=0,35\left(A\right)\)
\(\Rightarrow\) Cường độ dòng điện qua Đ2 là 0,35A
a)
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câu 5 vì vùng nhìn thấy của gương cầu lồi lớn hơn gương phẳng
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a)
b) Vì đây là mạch điện gồm 2 đèn mắc nối tiếp nên:
U=U1+U2=2,4+2,5=4,9(V)
c) Vì đây là mạch điện gồm 2 đèn mắc nối tiếp nên:\
U=U1+U2 => U2 = U-U1=11,2-5,8=5,4(V)
d)
Vì đây là mạch điện gồm 2 đèn mắc nối tiếp nên:\
U=U1+U2 => U1 = U-U2=23,2-11,5=11,7(V)
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NHỚ VỀ CHA
Thơ: Thu Hà
Con lại nhớ về Người Cha năm ấy
Dẫu chưa lần con được thấy mặt Cha
Người anh hùng vì đất nước xông pha
Cha đã sống như loài hoa bất tử.
Thời chiến tranh đã bao đêm không ngủ
Thao thức hoài đếm đủ cả năm canh
Lo cho dân được cuộc sống an lành
Quên tuổi trẻ… tìm thanh bình cho nước.
Người cũng từng có bao niềm mơ ước
Về đời tư chung bước với bóng hồng
Nhưng vì đâu Người chẳng thể chờ mong
Khi đất nước còn trong làn khói lửa.
Chiến tranh qua… cuộc đời Người hơn nửa
Vẫn một mình… lo từng bữa cơm dân
Người quên đi sức khỏe đã vơi dần
Mà chỉ biết ân cần lo đất nước.
Người là gương cho chúng con tiếp bước
Dẫu bây giờ đất nước trọn niềm vui
Nhớ về Cha lòng con thấy bùi ngùi
Xin kính chúc Người an vui giấc ngủ.
HỒ CHÍ MINH ĐẸP NHẤT TÊN NGƯỜI
Thơ: Việt Cường
Hồn đất mẹ, THÁP cao định hướng
Tâm Bác Hồ, MƯỜI trượng uy nghi
Ngàn thu tươi ĐẸP diệu kỳ
Quê hương thống NHẤT khắc ghi mọi nhà
Tư tưởng Bác BÔNG hoa rực rỡ
Tâm trí Người, SEN nở ngát hương
Sáng soi đất VIỆT dặm trường
Bắc miền kính trọng, NAM phương thắm tình
Dân hết khổ, ĐẸP xinh, chân thật
Toàn quốc ta NHẤT nhất một lòng
Non sông CÓ Bác hoà đồng
Khắc danh trang sử, TÊN trong sách dày
Ngời ân đức, BÁC nay còn mãi
Trọng nghĩa nhân HỒ hởi mọi miền
THÁP MƯỜI ĐẸP NHẤT BÔNG SEN
VIỆT NAM ĐẸP NHẤT CÓ TÊN BÁC HỒ
Tháng chín lại về nhớ BÁC thôi !
Mùa thu năm ấy BÁC xa rồi !
Chim muông ngơ ngác ngừng tiếng hót!
Trời buồn ứa lệ nước tuôn rơi !
Nhân dân nghe tin nước mắt rơi
Thế giới buồn thương ngóng tin NGƯỜI
Trên đài phát thanh vang dọng đọc
Mây đen vần vũ kín bầu trời
Đất nước hôm nay đẹp” gấp mười ”
Nhân dân nhớ mãi BÁC HỒ ơi
Một dãi non sông thay áo mới
Sừng sững hiên ngang đến muôn đời
Yên giấc ngàn thu nhé BÁC ơi!!!
Con cháu cúi trước anh linh người
Danh nhân văn hóa của thế giới
Vĩ nhân muôn thuở tỏa sáng ngời
![](https://rs.olm.vn/images/avt/0.png?1311)
câu 5
tác dụng của k1 và k2 ở 2 khóa ko giống nhau
trong mạch b có thể bớt 1 trong 2 khóa mà vẫn điều khiển được đèn
1. sơ đồ d(cuối từ trái sang phải)
2.
a,![](data:image/png;base64,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)
b, các ampe kế A1,A2,A3 cho biết số đo cường độ dòng điện lần lượt của đèn 1, đèn 2, đèn 3
A1 đòng thời chỉ cường độ dòng điện toàn mạch
c,không nhất thiết phải dùng 3 am pe kế vì chỉ cần dùng am pe kế A2 và A3 để đo cường độ dòng điện qua 2 đèn DD2 và DD3 song song rồi từ đó có thể suy ra cường độ dòng điện qua toàn mạch nên cũng suy ra được cường độ dòng điện qua đèn 1
3.
A1 chỉ 0,1A \(=>I1=0,1A\)
A2 chỉ 0,2A\(=>I2=0,2A\)
\(=>I1=\dfrac{1}{2}.I2\)
mà \(I1+I2=I=0,9=>\dfrac{1}{2}I2+I2=0,9=>I2=0,6A=>I1=0,3A\)