`int(x-1)/((x-3)(x-2))dx=A ln(x-3)+B ln(x-2)+c`, then find the value of `A+B`

If int(6x+7)/((x+2)^(2))dx=A log|x+2|+(B)/(x+2)+c then, find the values of A and B.

int (dx)/((x+1)(x-2))=A log (x+1)+B log (x-2)+C , where

If int_(0)^(1)(ax+b)/(x^(2)+3x+2)dx=ln.(3)/(2) , then

If log_(3) .(x^(3))/(3) - 2 log_(3) 3x^(3)=a-b log_(3)x , then find the value of a + b.

If int_(ln2)^(x) (e^(x) - 1)^(-1) dx = ln'3/2 then what is the value of x ?

int(log x)^(3/2)/(x)dx

int_(2)^(3)log(x-1)/(x-1)dx

int((2+log x)^(3))/(x)dx

Evaluate: int(x^(2)/(x^(4)+3x^(2)+9))dx =Atan^(-1)((x^2-3)/(3x))+B/sqrt(3)"ln"|(x^(2)-sqrt(3)x+3)/(x^(2)+sqrt(3)x+3)|+c , Then find the value of 12(A+B) .

If int e^(x)(b log(x^(2)+1)+(cx)/(x^(2)+1))dx=(c)/(2)(e^(x)log(x^(2)+1)) ,then the values of b and c can be