You can use GeoGebra to solve systems of inequalities. Type >= to enter , and <= to enter . 
     GeoGebra Instruction 1
CAS CAS     under         View     in         Menu.         Solve      Note! If GeoGebra returns , then the inequality has no solution. If GeoGebra returns true, then the inequality is always true. If GeoGebra returns false, then the expression is never true for any . If GeoGebra returns ?, you have pressed Solve Numerically . 
GeoGebra does not allow this. You must use Solve . 
Example 1
The image below shows what it will look like in GeoGebra if you solve the inequality  by following the instructions above. 
      
     GeoGebra Instruction 2
Graphics View Graphics     View     in         View.         Algebra     View     and         press         Enter.         Algebra     View     and         press         Enter.         Intersect If you don’t get any intersection points, then your inequality is either always true, or never true. Continue to the next step to find out which one of these is the case for your inequality.
f(x)>g(x)     in         Algebra     View.         If         the         inequality         contains         the         symbols                or         ,         type         f(x)<g(x)     in         Algebra     View.         Then         press         Enter.         The solution is the union of all the intervals of the -axis that are covered in blue.
If you didn’t get any intersection points in Step 4, the Graphics View window should be covered entirely in blue if your inequality is always true (), or not covered at all if it’s never true (). 
If you did get intersection points in Step 4, use the -coordinates of the intersection points as the boundaries of the intervals. If the blue area extends indefinitely to the right, use instead, or if it extends indefinitely to the left, use instead. If the equation uses or , use brackets, i.e. at the boundary points, otherwise use regular parentheses, .
      
The picture shows the area where the graph of lies above the graph of in the coordinate system. This means that the -value of is greater than the -value of in the shaded area. From the image you can see that when .