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As the number of sides in a regular polygon increases what happens to the measure of an interior angle?
As the number of sides in a regular polygon increases, the angle increases. This occurs as a function where each interior angle measures (180*(n-2)) / n, where n is the number of sides.
As the number of sides increases how do the angles change?
When the sides of a regular polygon increases its interior angles also increases
What do you call a 1000000000000 sided polygon?
There is no name given to it. (As the number of sides increases, the upper limit of a regular polygon is a circle.)
Which regular polygon has interior angles with the greatest sum?
The one with the greatest number of sides, and that's a number that's impossible to specify. In the limit, as the number of sides increases without bounds, a regular polygon tends toward becoming a circle. Also by the way ... the sum of the interior angles depends only on the number of sides, regardless of a polygon's regularity.
How many types of polygon you have?
A polygon is a shape with multiple sides. There are an infinite number of polygons, as the polygon is classified by the number of sides.
