`1/(sqrt(x+1) - sqrtx)`

lim (x rarr 0^+ ) sqrtx/(sqrt(4-sqrtx ) - sqrtx)

lim (x rarr 0^+ ) sqrtx/(sqrt(4-sqrtx ) - sqrtx)

lim (x rarr 0^+ ) sqrtx/(sqrt(4-sqrtx ) - sqrtx)

Evaluate: int_0^1 1/(sqrt(1+x)-sqrtx) dx

int_0^1 (dx)/(sqrt(1+x)-sqrtx)

Evaluate int _(0) ^(1) (1)/( (sqrt(1 + x) + sqrtx ) dx

If int_(0)^(1) (dx)/(sqrt(1+x)-sqrtx)= (k)/(3) then k= ….

The set of points of differentiable of the function f(x)={{:(,(sqrt(x+1)-1)/(sqrtx),"for "x ne 0),(,0,"for x=0):}

lim_(x rarr oo) (sqrt(x+1)-sqrtx)sqrtx