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\[\int\frac{dx}{\sqrt{x^2-81}}\]Tried \(\cos u,\sin u,\tan u\) substitutions but nothing fit. :|
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Woops, \(\sec u\) substitution, my bad.
But what do I do about\[\int\frac{1}{\tan u}\]
i don't think this is doable with trig-substitution. i don't know. :( sorry.
It's the first problem in my textbook...
what calc is this? maybe find it numerically?
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Calc2, non-numerical
maybe @directrix , @.Sam. , @Callisto, can help?
use sec theta
Yeah, I just figured it out.
\[x=\sec \theta\]
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Can I ask a further question?
Or shoudl I create a new question?
yeah, create new one
x=9sec theta ... not sec theta
I know, it's the general hint that counts.
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\[\sqrt{x^{2}-a^{2}}~~,x=asec \theta\]
Since I solved it, I think it's safe to say the hint worked. :)
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