Graph of `f(x)=x ` & `g(x)= 2+lnx` , x>0 where e is base of natural log. Graph intersect at=?

Graph of f(x)=x o* g(x)=2+ln x,x>0 where e is base of natural log.Graph intersect at =?

Graph of f(x)=[x]+e^(x)

If f(x) = log_(x)(lnx) then f'(x) at x = e is

Draw the graph of f(x) = [log_(e)x], e^(-2) lt x lt 10 , where [*] represents the greatest integer function.

Draw the graph of f(x) = [log_(e)x], e^(-2) lt x lt 10 , where [*] represents the greatest integer function.

Draw the graph of f(x) = [log_(e)x], e^(-2) lt x lt 10 , where [*] represents the greatest integer function.

Draw the graph of f(x) = [log_(e)x], e^(-2) lt x lt 10 , where [*] represents the greatest integer function.

Graph of f(x)=[x]^(2)-[x] where [x] is GIF.

Consider the functions f_(1)(x)=x,f_(2)(x)=2+log_(e )x, x gt 0 . The graphs of the functions intersect

Draw the graph of f(x) = "sgn"(log _(e) x) .