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\mathrm{derivative}\left( \mathrm{u_1}\left( t \right), t \right) =& p_3 \cdot \left( \mathrm{u_2}\left( t \right) - \mathrm{u_1}\left( t \right) \right) \\
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0 =& \frac{p_2 \cdot p_3 \cdot \mathrm{u_1}\left( t \right) \cdot \left( p_1 - \mathrm{u_1}\left( t \right) \right)}{10} - \mathrm{u_2}\left( t \right) \\
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\mathrm{derivative}\left( \mathrm{u_3}\left( t \right), t \right) =& \mathrm{u_1}\left( t \right) \cdot \left( \mathrm{u_2}\left( t \right) \right)^{\frac{2}{3}} - p_3 \cdot \mathrm{u_3}\left( t \right)
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\end{align}
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"
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eqs = [D(u[1]) ~ p[3]*(u[2]-u[1]),
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D(u[2]) ~ p[2]*p[3]*u[1]*(p[1]-u[1])/10-u[2],
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D(u[3]) ~ u[1]*u[2]^(2//3) - p[3]*u[3]]
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sys =ODESystem(eqs)
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@testlatexify(sys.eqs) ==
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raw"\begin{align}
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\frac{du_{1}}{dt} =& p_3 \cdot \left( \mathrm{u_2}\left( t \right) - \mathrm{u_1}\left( t \right) \right) \\
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\frac{du_{2}}{dt} =& \frac{p_2 \cdot p_3 \cdot \mathrm{u_1}\left( t \right) \cdot \left( p_1 - \mathrm{u_1}\left( t \right) \right)}{10} - \mathrm{u_2}\left( t \right) \\
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\frac{du_{3}}{dt} =& \mathrm{u_1}\left( t \right) \cdot \left( \mathrm{u_2}\left( t \right) \right)^{\frac{2}{3}} - p_3 \cdot \mathrm{u_3}\left( t \right)
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