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Probably an easy one, but how to expand f(x)=1/(8-x) in Taylor series?
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1/(1-x) = 1 + x + x^2 + x^3 + .... Convert your expression into something like 1/(1-x) and then use this result.
hmm, so if I take 1/8 * (1/(1-x/8) it works fine and in that classic series that You posted I just put 1/8th in front of everything, and instead of x I have x/8 ?
yes
This is the fast way to derive the Taylor Series. But it's a good exercise to calculate the Taylor Series explicitly for a few terms to convince yourself you arrive at the same answer.
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