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\(\phi = BS = B \cdot \pi {r^2} \cdot \frac{{\omega t}}{{2\pi }} = \frac{1}{2}B{r^2}\omega t \Rightarrow e = - {\phi ^\prime } = - \frac{1}{2}B{r^2}\omega = - \frac{1}{2} \cdot 0,15 \cdot 0,{25^2} \cdot \frac{\pi }{9} = - \frac{\pi }{{1920}}V\)
\(l = OP + OQ + PQ = r + r + r\alpha = 0,25 + 0,25 + 0,25 \cdot \frac{{135\pi }}{{180}} \approx 1,089m\)
\(R = \frac{{\rho \ell }}{{{S_{td}}}} = \frac{{2,8 \cdot {{10}^{ - 8}} \cdot 1,089}}{{2 \cdot {{10}^{ - 6}}}} \approx 0,015\Omega \)
\(|i| = \left| {\frac{e}{R}} \right| = \frac{{\pi /1920}}{{0,015}} \approx 0,11A\)
Đáp án: 0,11
