A. \(\frac{{{3.10}^{-3}}}{8\pi }\) F.
B. \(\frac{{{10}^{-4}}}{\pi }\) F.
C. \(\frac{{{3.10}^{-4}}}{\pi }\) F.
D. \(\frac{{{2.10}^{-3}}}{3\pi }\) F.
D
Ta có:
\(i\) cùng pha với \({{u}_{R}}\) → \(R=\frac{{{u}_{R}}}{i}=\frac{\left( 20\sqrt{7} \right)}{\left( \sqrt{7} \right)}=20\)Ω.
\({{u}_{R}}\) vuông pha với \({{u}_{C}}\) → \({{\left( \frac{{{u}_{R}}}{{{U}_{0R}}} \right)}^{2}}+{{\left( \frac{{{u}_{C}}}{{{U}_{0C}}} \right)}^{2}}=1\).
→ \({\rm{\backslash }}(\left\{ \begin{array}{l}
{\left( {\frac{{20\sqrt 7 }}{{{U_{0R}}}}} \right)^2} + {\left( {\frac{{45}}{{{U_{0C}}}}} \right)^2} = 1\\
{\left( {\frac{{40\sqrt 3 }}{{{U_{0R}}}}} \right)^2} + {\left( {\frac{{30}}{{{U_{0C}}}}} \right)^2} = 1
\end{array} \right.{U_{0R}} = 80V;{U_{0C}} = 60V.\)
\({{I}_{0}}=\frac{{{U}_{0R}}}{R}=\frac{{{U}_{0C}}}{{{Z}_{C}}}\) → \({{Z}_{C}}=\frac{{{U}_{0C}}}{{{U}_{0R}}}R=\frac{\left( 60 \right)}{\left( 80 \right)}.\left( 20 \right)=15\)Ω → \(C=\frac{{{2.10}^{-3}}}{3\pi }\)F.
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