((x-3)e^(x))/((x-1)^(3))

int(e^(x)(x-3))/((x-1)^(3))dx

(if^(4)-3x+3)/((x-1)^(3))=Ax+B+(C)/(x-1)+(D)/((x-1)^(2))+(E)/((x-1)^(3)) then

evaluate :int e^(x)(x-3)/((x-1)^(3))dx

If y=x+e^(x), then (d^(2)x)/(dy^(2)) is (a) e^(x)(b)-(e^(x))/((1+e^(x))^(3))(c)-(e^(x))/((1+e^(x))^(3))(d)(-1)/((1+e^(x))^(3))

The number of roots of equation (((x-1)(x-3))/((x-2)(x-4))-e^(x))(((x+1)(x+3))/((x+2)(x+4))-e)(-x^(3)-cos x)=0

int(x-3)/((x-1)^(3)).e^(x)dx is equal to

Evaluate: int (x-3)/((x-1)^(3))e^(x) dx

Evaluate int(x-3)/((x-1)^(3))e^(x)dx . Here, the integrand (x-3)/((x-1)^(3)) is not in the form of e^(x)[f(x)+f'(x)] , so we firstly convert it in the form of e^(x)[f(x)+f'(x)] and then simplify it

int_(-a)^(a)x^(2)(e^(x^(3))-e^(-x^(3)))/(e^(x^(3))+e^(-x^(3)))dx=