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a)\(R_{tđ}=\dfrac{U}{I}=\dfrac{1,2}{0,12}=10\Omega\)
b)Ta có: \(\dfrac{1}{R_{TĐ}}=\dfrac{1}{R_1}+\dfrac{1}{R_2}=\dfrac{1}{10}\) (1)
Mắc song song: \(U_1=U_2=U_m=1,2V\)
\(\dfrac{R_1}{R_2}=\dfrac{I_2}{I_1}=\dfrac{I_2}{1,5\cdot I_2}=\dfrac{2}{3}\Rightarrow R_1=\dfrac{2}{3}R_2\)
tHAY VÀO (1) TA ĐC: \(R_2=25\Omega\)
Thay vào (1) ta đc: \(R_1=\dfrac{50}{3}\Omega\)
\(MCD:\left(R_dntR1\right)//R2\)
\(->R_d=\dfrac{U_d^2}{P_d}=\dfrac{6^2}{3}=12\Omega\)
\(->R_{td}=\dfrac{\left(R_d+R1\right)\cdot R2}{R_d+R1+R2}=\dfrac{\left(12+6\right)\cdot6}{12+6+6}=4,5\Omega\)
\(->I=\dfrac{U}{R}=\dfrac{13,5}{4,5}=3A\)
\(->I_d=I1=\dfrac{P_d}{U_d}=\dfrac{3}{6}=0,5A\)
\(->I2=I-I_d1=3-0,5=2,5A\)
\(I_{AB}=I=3A\)
\(\left\{{}\begin{matrix}P_d=3\\P1=I1^2\cdot R1=0,5^2\cdot6=1,5\\P2=I2^2\cdot R2=2,5^2\cdot6=37,5\\P_{AB}=UI=13,5\cdot3=40,5\end{matrix}\right.\)(W)
Ta có: \(A//R1\)
\(=>U_A=U1=I1\cdot R1=0,5\cdot6=3V\)
\(=>I_A=\dfrac{U_A}{R_A}=\dfrac{3}{0}\) (vô lý)
a)\(R_Đ=\dfrac{U^2_Đ}{P_Đ}=\dfrac{6^2}{9}=4\Omega\)
Đèn sáng bình thường: \(I_m=I_{Đđm}=\dfrac{P_Đ}{U_Đ}=\dfrac{9}{6}=1,5A\)
\(R_{tđ}=\dfrac{U}{I}=\dfrac{9}{1,5}=6\Omega\)
\(\Rightarrow R_{1x}=R_{tđ}-R_Đ=6-4=2\Omega\)
Mà \(\dfrac{1}{R_{1x}}=\dfrac{1}{R_1}+\dfrac{1}{R_x}=\dfrac{1}{16}+\dfrac{1}{R_x}=\dfrac{1}{2}\)
\(\Rightarrow R_x=\dfrac{16}{7}\Omega\)
b) đợi mình chút nhé
b)\(U_x=U_1=U-U_Đ=9-6=3V\)
Công suất tiêu thụ trên \(R_x\): \(P_x=I_x^2\cdot R_x=R_x\cdot\dfrac{U^2}{\left(R_1+R_x\right)^2}=R_x\cdot\dfrac{U^2}{R_1^2+2R_1\cdot R_x+R_x^2}=R_x\cdot\dfrac{U^2}{\dfrac{R_1^2}{R_x}+2R_1+R_x}\)\(P_xmax\Leftrightarrow\left(\dfrac{R_1^2}{R_x}+R_x\right)min\)
Theo BĐT Coossy:
\(\dfrac{R_1^2}{R_x}+R_x\ge2\sqrt{R_1}=2\sqrt{16}=8\)
\(\Rightarrow\dfrac{R_Đ^2}{R_x}+R_x=8\Rightarrow R_x=4\Omega\)
\(P_xmax=R_x\cdot\dfrac{U^2}{\left(R_1+R_x\right)^2}=4\cdot\dfrac{3^2}{\left(16+4\right)^2}=0,09W\)
a, cường độ dđ mạch
\(I=\dfrac{U}{R_{td}}=\dfrac{12}{10+5}=0,8\left(A\right)\)
\(\Rightarrow U_1=I.R_1=8\left(V\right)\)
\(\Rightarrow U_2=I.R_2=5.0,8=4\left(V\right)\)
b, \(\Rightarrow U_1=\dfrac{4}{2}=2\left(V\right)\)
\(I=I_2=\dfrac{4}{5}=0,8\left(A\right)\)
\(I_1=\dfrac{2}{10}=0,2\left(A\right)\)
\(I_3=I_2-I_1=0,6\left(A\right)\)
\(\Rightarrow R_3=\dfrac{U_1}{I_3}=\dfrac{2}{0,6}=\dfrac{10}{3}\left(\Omega\right)\)