Integration of 1/(x²+a²)²
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Answer:
ed with Mathematica by typing:
Integrate[1/(x^2 + a^2)^n, x]
The solution obtained is:
∫1(a2+x2)ndx=x(a2+x2)−n(x2a2+1)n2F1(12,n;32;−x2a2)+C
The special function 2F1(a,b;c;z
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