For which polynomials does limit (x->0) exist for W(x)/ln(1 - x^2)

anth

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For which real polynomials W
lim x to 0 W(x)/ln(1 - x^2)
exist and is real number?
 
I have to characterize all polynomials for which this limit is a real number.

. . . . .\(\displaystyle \displaystyle \lim_{x \rightarrow 0}\, \dfrac{W(x)}{\log(1\, -\, x^2)}\)

I have no idea. This natural logarithm spoils everything.
 

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