Solution of `|x/(x-1)-1/(x+1)|<1`

If a,b respectively be the number of solutions and sum of solutions of |(2x)/(x-1)|-|x| = (x^(2))/(|x-1|) , then

If a,b respectively be the number of solutions and sum of solutions of |(2x)/(x-1)|-|x| = (x^(2))/(|x-1|) , then

The solution set of |(x+1)/(x)| + |x+1| = ((x+1)^(2))/(|x|) is :

Number of solutions of |(1)/(|x|-1)|=x+sinx, is

Solution set of 1/(x^(2)-x+1) is

Let x_(1) , x_(2) , x_(3) be the solution of tan^(-1) ((2x + 1)/(x +1 )) + tan ^(-1) ((2x - 1)/( x -1 )) = 2 tan ^(-1) ( x + 1) " where x_1 2x_(1) + x_(2) + x_(3)^(2) is equal to

The number of solution of y'=(x+1)/(x-1),y(1)=2 , is

The number of solution of y'=(x+1)/(x-1),y(1)=2 , is