$e^(i*pi) is just really nice$ $e^(i*pi) is just really nice$ $e^(i*pi) is just really nice$ $e^(i*pi) is just really nice$ $e^(i*pi) is just really nice$

e^(ipi) $e^(ipi) is offline$

Generous Contributor

Last Activity: Today 04:06 PM

Visitor Messages

Showing Visitor Messages 1 to 9 of 9

$Luciffer$
November 19th, 2009 07:18 PM
Luciffer

Hello sir. I needed help and was hoping a smart gent like yourself could help me out.

http://www.mathhelpforum.com/math-he...preciated.html

Greatly appreciated if so.

-Luciffer
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$Jameson$
October 12th, 2009 07:59 PM
Jameson

It's my job to answer questions Thank you for your donation.
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$Jameson$
October 11th, 2009 09:57 PM
Jameson

Do you mean be included in the new subscriptions to come? If you donate $15 or more, then yes.
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$mr fantastic$
October 5th, 2009 02:09 PM
mr fantastic

Done.
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$Jameson$
October 2nd, 2009 03:02 PM
Jameson

Yes they will be! Glad you are looking forward to the new system.
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$Awsom Guy$
July 26th, 2009 04:34 AM
Awsom Guy

how are ya?
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$ADARSH$
April 19th, 2009 11:59 PM
ADARSH

Hihi A perfect blend of Helper Colour & Mod Colour
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$beesleystudent16$
March 21st, 2009 11:00 PM
beesleystudent16

hello
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$ADARSH$
March 16th, 2009 08:05 AM
ADARSH

Congrats on 100 posts and becoming a senior member Great Job !
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About Me

About e^(i*pi)

Biography

No Idea, If you want to know feel free to ask (although I reserve the right not to answer)

Location

West Midlands, England

Interests

Football, Chemistry, Computers

Occupation

Civil Servant

Home Country

England

Area of Interest

Exponentials
Signature
$log_b(-x) = log(x) + i\, \left(\frac{\pi}{ln(b)}\right)$