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Calculate (1+ x+ x²+x^3+...+ x^9+x^10)²
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hint: geometric series
another hint: 1+x+x^2 + x^3 .. + x^10 is a geometric series (1=x^0) with 11 terms what is the sum of geometric series ?
Wait, is the formula simply x^(n-1)
assuming x is not 1. if it is 1 so the answer is simple.
no sum of 1+x+x^2+...+x^10 = (1-x^11) / (1-x)
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sorry for that .. it is 11 at the numerator
so case x=1: 11^2 case x is not 1 : [ (1-x^11) / (1-x) ]^2
squaring this is simple
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