I hope you guys don't get bothered by a non-sympy topic.
I just solved an integral for my homework...but it took me quite some
time to figure out the right way. I am happy that I figured it out
finally :) obviously seemed easy afterwards... In the elation, I am
posting it here for the interested
Hi Saroj!
On Fri, Apr 4, 2008 at 3:13 AM, Saroj Adhikari <[EMAIL PROTECTED]> wrote:
>
> I hope you guys don't get bothered by a non-sympy topic.
Absolutely not. Feel free to send more integrals -- ideally as a
patch, so that SymPy can do them too. :)
>
> I just solved an integral for my homework
On Sat, 2008-04-05 at 18:25 +0200, Ondrej Certik wrote:
> BTW - is there any application, where you actually get one
> trigonometric function in the other:
>
> sin(cos(x))
>
> ?
the integral forms of bessel functions of the first and second kind
contain integral(cos(z*sin(t) - v*t), (t, 0, pi)
Thanks Ryan for the information.
It is equivalent to the real part of
⌠
⎮ 1
⎮ ─
⎮ n z
⎮ z *ℯ dz
⌡
over a unit circle (exp(iθ). The answer simplifies to (2*π)/n!)
Ondrej, I wish I could send integral patches for these complicated
integrals..
On Apr 5, 11:39 am, Ryan James <[EMAIL PR
On Sat, Apr 5, 2008 at 6:39 PM, Ryan James <[EMAIL PROTECTED]> wrote:
>
> On Sat, 2008-04-05 at 18:25 +0200, Ondrej Certik wrote:
>
> > BTW - is there any application, where you actually get one
> > trigonometric function in the other:
> >
> > sin(cos(x))
> >
> > ?
>
> the integral forms of
