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Represent the following as a power series
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\[\frac{ 1+x }{ 1-x }\] Also Find the interval of convergence and Radii
WOW can't believe you're still here! Dedication! Thanks man!
It's not too difficult to show that \(\dfrac{1+x}{1-x} = -1 + \dfrac{2}{1-x}\) (use long division). Now recall that \(\large \displaystyle \frac{1}{1-x}=\sum\limits_{n=0}^{\infty} x^n\) given that \(\large |x|<1\) (i.e. this is a geometric series). With this, what is the series representation? (with regards to dedication, it's more or less that I was busy doing other stuff in the midst of writing this up..haha)
;) So that ends up being...|dw:1406085806362:dw|
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