Imaginary Numbers
Created on: April 15th, 2006
Imaginary Numbers
Euler's Formula's, biatches

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April 15th, 2006
(0)
omg, I 5'ed this to make it look like I totally understand
February 11th, 2009
(0)
The picture is of the complex coordinate plane. Instead of x and y axes (the cartesian coordinates we are familiar with) it has a real axis and an imaginary axis. A complex number a+bi can therefore be represented as a point in this plane, located at the coordinate (a,b).
February 11th, 2009
(0)
Also if you really want to feel confused, consider Euler's Identity: e^(i*PI)+1=0
April 15th, 2006
(0)
5 stars for imaginary numbers, even though imaginary numbers do nothing for us
February 11th, 2009
(0)
As an electrical engineer, I'm gonna have to disagree with you there, chief. (Although I felt exactly the same way back when I first learned about imaginary numbers.) Complex numbers are needed to model certain physical systems in physics and engineering. If you want another example of why they're important, the fundamental theorem of algebra (which deals with the number of roots a given polynomial equation has) can only be proven if one allows complex numbers as solutions.
September 26th, 2006
(0)
5 + 3i stars.