Question 410928
<pre>
x > 10*log(x)

The left side is the function defined by y = x, the red line graphed below
The right side is the function defined by y = 10*log(x), the green curve
graphed below. 

Your problem requires finding the values of x for which the red line
is above the green curve. 
  

{{{drawing(400,400,-5,15,-5,15, graph(400,400,-5,15,-5,15,x,10*ln(x)/ln(10)), locate(10,10,"(10,10)"), locate(1.3712886,1.3712886,"(1.3712886,1.3712886)") )}}}

Now we can observe from the graph that the two appear to cross at (10,10)
and when we check we find that is the case, because

10 = 10*log(10)

So your inequality is true whenever x > 10

However it is also true when 0 < x < 1.3712886.

There is no algebraic way of getting that value.  It must be
obtained with a graphing calculator.

Solution (0,1.3712886) U (10,{{{infinity}}}}}}

Edwin</pre>