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Integral sqrt(x-2)/sqrt(x-1)
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try u=sqrt(u-1) i will be right back
\[u^2=x-1 => 2u u'=1 => u'=\frac{1}{2 u} => \frac{du}{dx}=\frac{1}{2 \sqrt{x-1}}\] \[2 du=\frac{dx}{\sqrt{x-1}}\] \[\int\limits_{}^{} \sqrt{u^2-1} \cdot 2 du=2 \int\limits_{}^{}\sqrt{u^2-1} du\] since sqrt(x-2)=sqrt(x-1-1)=sqrt(u^2-1) this part looks obvious to be to use a trig sub now
Thanks a bunch!
:)
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