Integration of x²(x-1)².dx
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Answer:
=integ.of (x^2+1)/(x+1)^2.dx
I=integ. of [(x+1)^2–2x]/(x+1)^2.dx
I=integ. of [ 1 - (2x+2–2)/(x+1)^2].dx
I=. of [1–2(x+1)/(x+1)^2 +2/(x+1)^2].dx
I= integ.of,[1–2/(x+1)+2.1/(x+1)^2].dx
I=x-2 log (x+1)-2/(x+1)+C
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