Can you use trig substitution with this integral?
You can do anything you want whenever you want with the government shut down.
My teacher gave us this integral on a sample exam. I solved it with trig substitution, and found the correct answer (we went over it today in class). However, I went to check my answer yesterday, and both MathWay and Wolfram Alpha say it is wrong (and both give different answers)
arc sinh is like a nasty logarithm, isn't it?
That's correct. You need to factor out \(\sf \color{}{\frac{1}{2}}\) from the denominator to get it in arcsine form: \(\sf \color{}{\frac{1}{\sqrt{x^2+1}}}\)
why does it say sinh?
sinh → Sine Hyperbolic
We actually haven't gone over Hyperbolic functions
You could always convert the hyperbolic to it's exponential form.
Well, as that may be correct, is it still *legal* to use trig-sub with x = asec(theta) ?
Yeah, you might get arrested.
@abb0t I do what I want - Gobbmint be shut down.
Is it still shut down?
It's been so peaceful lately.
Government shutdown: Day 14
FDA not gonna be happy when it comes back.
Join our real-time social learning platform and learn together with your friends!