"The value (in degrees) of each of the interior angles of a regular n-gon is represented by x. Write an inequality that describes the minimum value of x." I don't understand what process you're supposed to use, if someone could help that would be great.
+118690 The value (in degrees) of each of the interior angles of a regular n-gon is represented by x. Write an inequality that describes the minimum value of x." I don't understand what process you're supposed to use, if someone could help that would be great.
Huh?? There is no inequality.
There is however a formula
The interior angle sum of any polynomial is (n-2)*180 degrees WHERE n is the number of sides
This is easy to show pictorially, starting with a triangle and then adding sides and finding the number pattern.
so the angle size of one internal angle of a regular polygon is
\(\boxed{angle=\dfrac{180(n-2)}{n}}\)
In your question the angle is called x
