\(R=\dfrac{\delta}{s}l=\dfrac{0,4.10^{-6}}{0,5.10^{-6}}30=24\Omega\)

\(R=p\dfrac{l}{S}=0,4\cdot10^{-6}\dfrac{30}{0,1\cdot10^{-6}}=120\Omega\)

R=120Ω

\(R=\rho\dfrac{l}{S}\Rightarrow S=\dfrac{\rho.l}{R}=\dfrac{0,4.10^{-6}.20}{160}=5.10^{-8}\left(m^2\right)\)

\(S=\dfrac{\pi d^2}{4}\Rightarrow d^2=\dfrac{4S}{\pi}=\dfrac{4.5.10^{-8}}{\pi}=6,4.10^{-8}\)

\(\Rightarrow d=2,5.10^{-4}\left(m\right)=0,25\left(mm\right)\)

Tiết diện của dây: \(R=p\dfrac{l}{S}\Rightarrow S=\dfrac{p.l}{R}=\dfrac{0,4.10^{-6}20}{160}=5.10^{-8}m^2\)

Đường kính của dây: \(S=\pi\left(\dfrac{d}{2}\right)^2\Rightarrow d^2=\dfrac{2^2S}{\pi}=\dfrac{4.5.10^{-8}}{\pi}\simeq6,4.10^{-8}\)

\(\Rightarrow d=2,5.10^{-4}m=0,25mm\)

S=πd24⇒d2=4Sπ=4.5.10−8π=6,4.10−8S=πd24⇒d2=4Sπ=4.5.10−8π=6,4.10−8

⇒d=2,5.10−4(m)=0,25(mm)

Tiết diện của dây Nikelin:

\(R=\rho\cdot\dfrac{l}{S}\Rightarrow\)\(110=0,4\cdot10^{-6}\cdot\dfrac{5,5}{S}\Rightarrow S=5\cdot10^8m^2=50mm^2\)

\(=>\dfrac{76,5}{3}=\dfrac{pL}{S}=\dfrac{0,4.10^{-6}.l}{R^2.3,14}\)

\(=>25,5=\dfrac{0,4.10^{-6}.l}{\left(0,0004\right)^2.3,14}=>l=32m\)

\(R=\dfrac{U}{I}=25,5\left(\Omega\right)\)

mà \(R=p.\dfrac{l}{s}\Rightarrow l=...\)

Ta có: \(R=p\dfrac{l}{S}=0,4\cdot10^{-6}\dfrac{15}{1,5\cdot10^{-6}}=4\Omega\)

\(=>I=\dfrac{U}{R}=\dfrac{28}{4}=7A\)

\(R=p\dfrac{l}{S}=0,4.10^{-6}\dfrac{20}{0,2.10^{-6}}=40\left(\Omega\right)\)

Điện trở dây dẫn:

 \(R=\rho\cdot\dfrac{l}{S}=0,4\cdot10^{-6}\dfrac{20}{0,2\cdot10^{-6}}=40\Omega\)

\(R=\rho\dfrac{l}{S}\Rightarrow S=\dfrac{\rho.l}{R}=\dfrac{0,4.10^{-6}.11}{220}=2.10^{-8}\left(m^2\right)\)