The primitive of `(1+x^(2)+x^(5))/(x^(2))`with respect to `x^(3)` is

Differentiate (2x+5)/(x^(2)-1) with respect to 'x'.

Primitive of f(x)=x.2^(ln(x^(2)+1)) w.r.t x

Differentiate 5^(3)-x^(2)+(3-x^(2))^(5) with respect to x:

The primitive of (1)/((x-a)^((3)/(2))(b-x)^((1)/(2))) is

Let f be a polynomial function such that f(x^(2)+1)=x^(4)+5x^(2)+3 for all real x then the primitive of f(x) with respect to x is lx^(3)+mx^(2)+nx+k then ,3l+2m+4n is

Differentiate (5x^(1//7)+(3)/(x^(3//2))) with respect to 'x'.

Primitive of (3x^(4)-1)/((x^(4)+x+1)^(2)) w.r.t.x is