English: So, you get You simplify all this and you get $- \frac{Z^{2}e^{4}}{2\left( 4\pi\epsilon_{0} \right)^{2}}\frac{m}{\hslash^{2}}u^{''} + \frac{l(l + 1)}{2}\frac{Z^{2}e^{4}}{\left( 4\pi\epsilon_{0} \right)^{2}}\frac{m}{\hslash^{2}}\frac{u}{x^{2}} - \left( \frac{Z^{2}e^{4}m}{\left( 4\pi\epsilon_{0} \right)^{2}\hslash^{2}} \right)\frac{1}{x}u = - |E|u$.
Telugu: కాబట్టి, మీరు వీటన్నిటినీ సరళతరం చేస్తారు మరియు మీరు $- \frac{Z^{2}e^{4}}{2\ఎడమ(4\pi\epsilon_{0}\కుడి)^{2}}\frac{m}{\hslash^{2}}u^{'} + \frac{l(l +1)}{2}\frac{Z^{2}e^{4}}{\ఎడమ( 4\pi\epsilon_{0} \కుడి)^{2}}\frac{m}{\hslash^{2}}\frac{u}{x^{2}} - \frac{Z^{2}e^{4}m}{\frac{m}{\hslash^{2}}\frac{u}{x^{2}} - \frac{z^{4}}{ఎడమ( 4\pi\{4}}{4\pi\epsilon_{0} \కుడి)^{2}\hslash^{2}} \కుడి)\frac{1}{frac{1)}{frac{1)}-{2}\frac{Z^{4}}{ఎడమ( 4\pi\{4}}{4\epsilon_{0}\కుడి)^{2}\hslash^{2}} \కుడి)\frac{frac{1}{frac{m}{frac{1)}-{2}\frac{z^{4}}{ఎడమ( 4\pi\{4}}{4\epsilon_{0}\కుడి)^{2}\hslash^{2}} \frac{frac{1}{frac{1)}{{2}\frac{u}}{frac{z^{4}}{4\epsilon_{0}\కుడి)^{2}\hslash^m}{\hslash^m}{\hslash^m}{\hslash^{2}}\frac{u}{x^{2}} - \frac{z^{4}}{ఎడమ( \frac{z^{4}}{4\pi\{4}}\epsilon_{0}\కుడి)^{2}\hslash^{2}} \frac{m}{frac{1}{frac{{4}}{\ఎడమ( 4\pi\{4})^{2}\hslash^{2}} \frac{m}{frac{1}{frac{1)}-{2}\frac{z^{4}}{ఎడమ( 4\pi\{4} E|u$.