`(x^(2)+x+1)/((x-1)^(3))`

Resolve (x^(3)+x^(2)+1)/((x-1)(x^(3)-1)) into partial fractions.

Resolve the following into partial fractions. (x^(3) + x^(2)+1)/ ((x-1) (x^(3)-1))

Resolve the following into partial fractions. (x^(3) + x^(2)+1)/ ((x-1) (x^(3)-1))

(x^(2)+x+1)/((x-1)(x-2)(x-3))=A/(x-1)+B/(x-2)+C/(x-3) rArr A+C=

Simplify (x^(2)-1)/(x+1)-:(x^(3)-1)/(x^(2)+x+1)

If a,B and y are the roots of x^(3)+2x+1=0 then roots of equation (x+1)^(3)+2(x^(2)-1)(x-1)-(x-1)^(3)=0 are

int(x^2)/((x-1)(3x-1)(3x-2))dx=

If x is positive,the sum to infinity of the series (1)/(1+x)-(1-x)/((1+x)^(2))+((1-x)^(2))/((1+x)^(3))-((1-x)^(3))/((1+x)^(4))+is1/2 (b) 3/4 (c) 1 (d) none of these

int(2xe^(x^(2))(x^(2)-1))/((x^(2)+1)^(3))dx is equal to