Solve for x :

`sqrt( ( 1 + x )/x ) - sqrt( x /( 1 + x )) = 1/sqrt6`

Solve for x:sqrt((x)/(1-x))+sqrt((1-x)/(x))=2(1)/(6)

Solve for x: sqrt(11x-6)+sqrt(x-1)=sqrt(4x+5)

Solve for x:sqrt(x+1)-sqrt(x-1)=1

Solve x gt sqrt(1-x)

What is the value of x in the equation sqrt((1+x)/(x))-sqrt((x)/(1+x))=(1)/(sqrt(6)) ?

Simplify : ( sqrt( x +1 ) - sqrt(x-1) ) / ( sqrt(x + 1 ) + sqrt( x -1) )

The slope of the tangent to the curve tan y = ((sqrt(1 + x)) - (sqrt(1 -x)))/(sqrt( 1+ x) + (sqrt (1 -x)) at x = 1/2 is