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How does the Number of sides of a polygon affect the total of internal angles?
The addition of an extra side increases the total of the internal angles by 180° The sum of the internal angles of a polygon = (number of sides - 2) × 180°
Does a polygon has more number of sides or angles?
All polygons have an equal number of sides and angles.
What do the measures of the interior angles approach as the number of sides increases?
As the number of sides increases, the number of interior angles increases,and if the polygon is regular, the measure of each individual interior anglealso increases, always getting closer and closer to 180 degrees each.Eventually, if this keeps going to a ridiculous extreme, the figure keeps gettingcloser to the special polygon with an infinite number of sides and an infinitenumber of 180-degree interior angles, called a "circle".--------------------------------------------------------------------------------The formula for calculating the interior angle of one angle of a regular polygon is 180*(n-2)/n, where n is the number of sides. If you do a range of calculations for polygons with increasing numbers of sides, (you could stop at 1,000!) you will observe the truth of the explanatory statement given in the first paragraph above.
Does a polygon have more sides or angles why?
Polygons have an equal number of sides and angles.
Pictures of regular polygons?
Go to the link at MathOpenRef.com You can change the number of sides and see the angles.
As the number of sides increases how do the angles change?
When the sides of a regular polygon increases its interior angles also increases
How does the Number of sides of a polygon affect the total of internal angles?
The addition of an extra side increases the total of the internal angles by 180° The sum of the internal angles of a polygon = (number of sides - 2) × 180°
As the number of sides of a regular polygon increases what happens to the measure of one central angles?
it will decrease
Does a polygon has more number of sides or angles?
All polygons have an equal number of sides and angles.
What do the measures of the interior angles approach as the number of sides increases?
As the number of sides increases, the number of interior angles increases,and if the polygon is regular, the measure of each individual interior anglealso increases, always getting closer and closer to 180 degrees each.Eventually, if this keeps going to a ridiculous extreme, the figure keeps gettingcloser to the special polygon with an infinite number of sides and an infinitenumber of 180-degree interior angles, called a "circle".--------------------------------------------------------------------------------The formula for calculating the interior angle of one angle of a regular polygon is 180*(n-2)/n, where n is the number of sides. If you do a range of calculations for polygons with increasing numbers of sides, (you could stop at 1,000!) you will observe the truth of the explanatory statement given in the first paragraph above.
Does a polygon have more angles or sides explain?
A polygon has exactly the same number of both internal and external angles to the number of sides. Assuming external angles count, there are two times the number of sides as the total number of angles
Does a polygon usually have moe sides or more angles?
The number of sides and the number of angles are always equal.
Does a polygon have more sides or angles why?
Polygons have an equal number of sides and angles.
Pictures of regular polygons?
Go to the link at MathOpenRef.com You can change the number of sides and see the angles.
What happens if the number of sides of an equiangular polygon is doubled?
The interior and exterior angles would change.
What is the relationship between the number of sides and number of angles a polygon has?
A polygon has the same number of sides and angles.
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.
