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\[\int\limits_{}^{}\frac{ 9 }{ \sqrt{x ^{2}+3} } dx\]
\[9\ln|\sec \theta+\tan \theta|+c\] how do i finish soolving
\[x=a \tan \theta\] \[x=\sqrt{3}\tan \theta \] \[dx=\sqrt{3}\sec ^{2}\theta d \theta \] \[\int\limits_{}^{}\frac{ 9\sqrt{3}\sec ^{2}\theta }{ \sqrt{3}\sec \theta } d\] \[9\int\limits_{}^{}\sec \theta d \theta \]
\[9\ln| \sec \theta +\tan \theta | +c\]
need help going to x terms again
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final answer \[9 \ln | \frac{ \sqrt{x^2 +3} }{ \sqrt{3}} + \frac{ x }{ \sqrt{3} }|+c\]
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