TI-M: Re: Integral of x^x

To: <ti-math@lists.ticalc.org>
Subject: TI-M: Re: Integral of x^x
From: "Paul Schippnick" <peschippnick@earthlink.net>
Date: Sun, 28 May 2000 12:23:14 -0700
References: <30004.959501546@www2.gmx.net>
Reply-To: ti-math@lists.ticalc.org

integral of a power number mostly  x^n, would become  x^(n+1)/n, Yes? So the
integral of x^x is x^x .
Sinse the first part becomes x^(x+1) and x/x is the same as x^(1-1) So
x^(x+1-1) becomes x^x. Yes?  So I don't really understand the question?  It
can also be written e^(x ln x). The integral of e^n is e^n.

----- Original Message -----
From: "Christoph Bergemann" <mathwizard@gmx.de>
To: <ti-math@lists.ticalc.org>
Sent: Sunday, May 28, 2000 1:12 AM
Subject: TI-M: Integral of x^x

>
> A friend of mine came to the problem of integrating f(x)=x^x and we both
> didn´t know how to solve it. I wonder if one of you can do that and tell
me
> the answer and the way he got it.
> Thanx.
>
> --
> Sent through GMX FreeMail - http://www.gmx.net
>
>
>

References:

TI-M: Integral of x^x

From: Christoph Bergemann <mathwizard@gmx.de>