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Further modifications
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AliAbdelwanis committed Feb 3, 2025
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i^{(\mathrm{h})}_\mathrm{2}(t_1) = i^{(\mathrm{h})}_\mathrm{2}(t_0) + \Delta i^{(\mathrm{h})}_\mathrm{2} = -44.4 + 75.5 \approx \SI{31}{\ampere}.
\label{7.1.2:eq:approx_i_2_harm_t1}
\end{equation}
The preceding steps $\Delta i^{(\mathrm{h})}_\mathrm{2}$ in the trajectory of $i^{(\mathrm{h})}_\mathrm{2}(t)$ can be calculated in the same way
The next steps $\Delta i^{(\mathrm{h})}_\mathrm{2}$ in the trajectory of $i^{(\mathrm{h})}_\mathrm{2}(t)$ can be calculated in the same way
using the corresponding 'number of squares'.
\end{solutionblock}
\input{fig/ex07/Fig_subtask1.3.tex}
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