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Power Series...
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@eliassaab pls help me again...
spose the coeffs are a,b,c a + bx + cx^2 + ax^3 + bx^4 + cx^5 + .... ---------------------- aM + bN + cP \[M=\sum x^{3n}\] \[N=x\sum x^{3n}\] \[P=x^2\sum x^{3n}\] is my original thought ...
but thats all i have time to play with it :/ good luck
i have a bit more time, and the solution is pretty simple from there.
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\[a\sum (x^3)^n+bx\sum (x^3)^n+cx^2\sum (x^3)^n\] \[(a+bx+cx^2)*\sum (x^3)^n\] \[(a+bx+cx^2)*\frac{1}{1-x^3}\]
should be able to be generalized to "k" repeating coeffs
Thanks! That helped me/ us a lot:)))
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