Math Tutoring
 
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Author Topic: Math Tutoring  (Read 1318 times)
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tbonejc
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« on: December 05, 2011, 09:26:15 pm »
Hey everyone.  I'm starting to tutor on the side.  If you know anyone that can use some help with their math let me know.  I made a posting on Craigslist about it.  You can check it out at http://phoenix.craigslist.org/evl/lss/2738270619.html
I have a Facebook page, http://www.facebook.com/pages/Math-Geek-Tutoring/234594729938875 and can be followed on Twitter @MathTutoringAZ.
Please spread the word.  I'm happy to help anyone I can.




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azkitch
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« Reply #1 on: December 05, 2011, 10:13:51 pm »
Can we pay in pecan?
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tbonejc
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« Reply #2 on: December 06, 2011, 08:09:54 am »
Quote from: azkitch on December 05, 2011, 10:13:51 pm
Can we pay in pecan?

Very tempting.  If I get enough paying customers then sure!
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Mark
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« Reply #3 on: December 06, 2011, 10:09:55 am »
My dog made that mistake once. He happily went with me to the vet because he thought he was going to be tutored. Roll Eyes
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Mark Motta
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DVA
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« Reply #4 on: December 20, 2011, 09:43:30 pm »
I am looking for a general solution to the integral of e^x^2 dx. Any advise?
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tbonejc
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« Reply #5 on: December 21, 2011, 09:52:15 am »
Quote from: DVA on December 20, 2011, 09:43:30 pm
I am looking for a general solution to the integral of e^x^2 dx. Any advise?

There actually is no conventional method to integrate this.  You can get an approximation by using the Taylor Series expansion, namely Σ(((x^2)^n)/n!). but there is no direct method to integrate this.  How did you come up with this?  Statistics and probablity uses e^(-x^2) which is the error function and can be manipulated to look like a normal density function that you can use tables to find an answer. 
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AZWildcat
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« Reply #6 on: December 21, 2011, 11:55:55 am »
I was just about to say the same thing Jeff!   Huh
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« Reply #7 on: December 21, 2011, 10:21:11 pm »
Just checking if you know your stuff. I like to ask new engineers to solve this problem to see their skills
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« Reply #8 on: December 21, 2011, 10:28:26 pm »
Quote from: tbonejc on December 21, 2011, 09:52:15 am
There actually is no conventional method to integrate this.  You can get an approximation by using the Taylor Series expansion, namely Σ(((x^2)^n)/n!). but there is no direct method to integrate this.  How did you come up with this?  Statistics and probablity uses e^(-x^2) which is the error function and can be manipulated to look like a normal density function that you can use tables to find an answer. 

I was going to say 8....but I'll take your word for it.
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« Reply #9 on: December 21, 2011, 10:46:14 pm »
I wish I was good at math... Full basket of fuel + full chimney of hot coals = Oh, nevermind! I got nothing  mad
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