RE: Dividing by variable when solving algebraic equation
October 27, 2016 at 6:29 am
(This post was last modified: October 27, 2016 at 6:29 am by robvalue.)
Very nice description, thanks Alex I'm rusty with a lot of this stuff.
I've always found complex numbers fascinating. Even though they don't map directly to the real world (you can't have i apples), you can map the real world into complex numbers, manipulate them, then extract meaningful results.
I remember one instance where you introduce complex numbers to make an integration easier. I don't recall the specifics, but it was something to do with turning a trig function into the real part of a complex exponential function. I think. Like:
SinA = real[SinA + iCosA] = real[e^(iA)]
I've always found complex numbers fascinating. Even though they don't map directly to the real world (you can't have i apples), you can map the real world into complex numbers, manipulate them, then extract meaningful results.
I remember one instance where you introduce complex numbers to make an integration easier. I don't recall the specifics, but it was something to do with turning a trig function into the real part of a complex exponential function. I think. Like:
SinA = real[SinA + iCosA] = real[e^(iA)]
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