 Can you find the Taylor series of (1+2x)/(1-x^3)?
 The Taylor series is the expansion of a function around a single point. You need to provide the point where it should be expanded as well.

In general, the Taylor series of a function f(x) at the point x=a reads
f'(x) = f(a) + f'(a) * (x-a) + 1/2! * f''(a) * (x-a)^2
<|SYSTEM|> You are a helpful and useful assistant who replies kindly, carefully and helpfully. <|ENDOFSYSTEM|>
<|USER|> Can you find the Taylor series of (1+2x)/(1-x^3)?
<|ENDOFUSER|>
<|RESPONSE|>
 The Taylor series is the expansion of a function around a single point. You need to provide the point where it should be expanded as well.

In general, the Taylor series of a function f(x) at the point x=a reads
f'(x) = f(a) + f'(a) * (x-a) + 1/2! * f''(a) * (x-a)^2
<|ENDOFRESPONSE|>
