∫(sec θ tan θ)/√(e^(sec θ))
derivative of secx = tanxsecx helps ?
let t=sec(theta) dt=sec(theta)tan(theta)*d(theta)
just as sami said :)
using this makes the integral simple
\[\theta=\sec(\theta)\] \[\Large dt=\sec(\theta)\tan(\theta)d \theta\] integral becomes \[\Large \int\limits \frac{1}{\sqrt{e^t}} dt\] can you solve this ?
Re-writing the integral @sami-21 wrote using rational exponents we get:\[\bf \large \int\limits_{}^{}e^{-\frac{t}{2}} \ dt =?\]This should certainly make things a bit easier ;P Can you solve this? @Julie-Ann
yup:) I should have written in that format :P
@sami-21 I think he gave up after looking at the way you wrote it lol...I almost gave him hope but seems as if he has left?
i guess he/ she is looking for the answer ;)
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