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integral e^x/sqrt(e^2x + 9)
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\[\int\limits_{}^{}\frac{ e ^{x} }{ e ^{2x} +9}dx\]
looks like arctangent more or less right?
try \(u=e^x\)
an arc tangent? how do you know by looking?
cause it looks like \[\frac{1}{x^2+1}\] except with a 9
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so if you put \(u=e^x\) and \(du=e^xdx\) you get \[\int \frac{du}{u^2+9}\] right away
Make sure you remember your rules of exponents:\[\Large\sf e^{2x}=(e^x)^2\]Otherwise that denominator can look a little confusing.
\[\LaTeX\] master
what happens after this though?
well he said to use a tan sub except you might want some constant multiple with that tan sub since you have a 9 there instead of 1
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