The solution of equation: `|x/(x-1)|+|x|= x^2/|x-1|`

If solution of the equation |(x)/(x-1)|+|x|=(x^(2))/(|x-1|) is (a,oo)uu{b} then 3a+b is

Solution of equation |x-1|-2|=|x-3| is

The solution of the equation |x-1|+2|x+1|+|x-2|<=8 is x in[a,b], then the value of |b-a|+(1)/(|b+a|) is :

The number of solutions of the equation |x-1|-|2x-5|=2x

The number of solutions of the equation |x-1|-|2x-5|=2x

The number of solutions of the equation |x-1|-|2x-5|=2x

Number of solution(s) of equation |x^(2)-1|=" "(x)/(x-1), is-

The solution set of the equation |(x+1)/(x)|+|x+1|=((x+1)^(2))/(|x|) , is

The solution set of the equation |(x+1)/(x)|+|x+1|=((x+1)^(2))/(|x|) , is

Number of solutions of the equations |2x^(2)+x-1|=|x^(2)+4x+1|