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x = \dfrac{1}{9} \left( -2 -106 \sqrt[3] \dfrac{2}{9\times \sqrt{7437} -83} + 2^{2/3} \times \sqrt[3] 9 \times \sqrt {7437} -83 \right)
x = \dfrac{1}{9}\left(-2-106 \sqrt[3]{ \dfrac{2}{9\sqrt{7437} -83} }+ 2^{2/3} \sqrt[3]{ 9\sqrt {7437} -83 }\right)
x = \dfrac{1}{9} \left(-2-106 \sqrt[3] \dfrac{2}{9\times \sqrt{7437} -83} + 2^{2/3} \times \sqrt[3] 9 \times \sqrt {7437} -83 \right)
x = \dfrac{1}{9} \left( -2 -106 \sqrt[3] \dfrac{2}{9\times \sqrt{7437} -83} + 2^{2/3} \times \sqrt[3] 9 \times \sqrt {7437} -83 \right)
x = \dfrac{1}{9}\left(-2-106 \sqrt[3]{ \dfrac{2}{9\sqrt{7437} -83} }+ 2^{2/3} \sqrt[3]{ 9\sqrt {7437} -83 }\right)
x = \dfrac{1}{9} \left(-2-106 \sqrt[3] \dfrac{2}{9\times \sqrt{7437} -83} + 2^{2/3} \times \sqrt[3] 9 \times \sqrt {7437} -83 \right)
x = \dfrac{1}{9} \left( -2 -106 \sqrt[3] \dfrac{2}{9\times \sqrt{7437} -83} + 2^{2/3} \times \sqrt[3] 9 \times \sqrt {7437} -83 \right)
\dfrac{g}{\omega ^2}\left( {\sqrt \left( \dfrac {\omega ^2 x}{g}\right)^2 +1} - in\left( \dfrac {\sqrt \left(\dfrac {\omega^2 x}{g} \right)^2 +1}{\dfrac{\omega^2 x}{g}}\right)\right)+C
\dfrac{g}{\omega ^2}\left( \sqrt \left( \dfrac {\omega ^2 x}{g}\right)^2 +1 - in\left(\dfrac {\sqrt \left( {\omega ^2 x}{g}\right)^2 +1}{\dfrac \omega ^2 x}{g}}\right)right) +C
\dfrac{g}{\omega ^2}\left( {\sqrt \left( \dfrac {\omega ^2 x}{g}\right)^2 +1} - in\left( \dfrac {\sqrt \left(\dfrac {\omega^2 x}{g} \right)^2 +1}{\dfrac{\omega^2 x}{g}}\right)\right)+C
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