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please help me out idk how to solve it
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\[\int\limits_{}^{} \frac{ dx }{ \sqrt{x} ( \sqrt{x}+1)}\]
@wio
\[\int\limits_{}^{} \sec(t)^{2} \tan (\tan (t)) dt \]
@ganeshie8
@Zarkon @Loser66 @hero
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Say \(u = \sqrt{x}\), then \(du = \frac{dx}{2\sqrt{x}}\)
substitute that in your integral, \[\int \frac{2\space du}{u+1}\]
Easy now, uh?
For the second integral, call \(u = tan(t)\), then \(du = sec^2(t)dt\)
replacing... \[\int tan(u)du\]
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also easy, right?
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