whats maclaurin's series?
a Taylor series about 0
huh...
can you teach me some basics about it? pls pls pls
me too :D
Many functions can be represented as the sum of different terms, I don't really know how to explain it because I'm not too familiar with the subject. For example: \[\sin(x) = x-\frac{x^3}{6}+\frac{x^5}{120}-\frac{x^7}{5040}\] Do you get the picture?
so eg sinx we can represent in another form, that is the one u wrote above?
Like Log(x+1) Right?
uhhuh
And \(e^x\) series ....
uh huh they all can be represented in another form is it?
Yea
I think so Ishaan - let me link you to a twiddla and we can all watch? http://www.twiddla.com/612791
Oh thanks for the Link estudier ...
so.. how do we solve such sums? do we use formular booklet and follow?
so.. how do we solve such sums What do u mean, it is a representation of a function?
so how..
Look at link I gave, very clear explanation there...
if youve ever taken a metal rod and bent it around a pipe to curve it, then youve mechanically done these series
when you learn what a derivative is (pretty much looking closer and closer at one point to see how it bends) you can fit a polynomial to some pretty nasty functions and work on the poly since its easier
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