Can inequalities have infinitely many solutions?

Question

Please explain it to me.

Answer 1

The solution, if any, to an inequality (set) is on most occasions a "range", or an "area". That is, as long as the value of the unknown falls within the "range" or "area", the inequality (set) holds. An exception is when you have inequality (set) containing <= and/or >= and in these cases, the solution might shrink from a "range" to a "dot".

E.g. x+1 < 3. Solution: x<2

E.g. x+1<=2 and x-1>=0 . Solution: x=1

Answer 2

Sure....

x > 4

How many X can you find where this would be true? Is there a definate number you can say, you can find THIS many?