If : `int(2x^(2)+3)/((x^(2)-1)(x^(2)-4))dx=log[((x-2)/(x+2))^(a).((x+1)/(x-1))^(b)]+c` then : `(a, b)-=`

If : int(2x^(2)+3)/((x^(2)-1)(x^(2)-4))dx=log[((x-2)/(x+))^(a).((x+1)/(x-1))^(b)]+c then : (a, b)-=

If int((2x^(2)+1)dx)/((x^(2)-4)(x^(2)-1))=log[((x+1)/(x-1))^(a)((x-2)/(x+2))^(b)]+c , then the values of a and b are respectively

If int (2x^(2)+3)/((x^(2)-1)(x^(2)+4)) dx = a log((x-1)/(x+1)) +b tan^(-1) (x/2) +c then the values of a and b are

(x^(4)+1)/(x(x^(2)+1)^(2))dx=A ln|x|+(B)/(1+x^(2))+C

If int(x^(4)+1)/(x(x^(2)+1)^(2))dx=A ln|x|+(B)/(1+x^(2))+C then

If int(1+x+x^(2))/(x^(2)+x^(3))dx=(a)/(x)+b.log(x+1)+c, then

If int(1)/(x^(3)+x^(4))dx=(A)/(x^(2))+(B)/(x)+log|(x)/(x+1)|+C , then

If int(3x^(2)+4x-2)/(x-1)dx=(3x^(2))/(2)+ax+b log(x-1)+c then (a,b)=

(b) int_(1)^(3)(cos(log x^(2)))/(x)dx