The sum of interior angles in an n- sided polygon is 180(n - 2) [number of sides minus two, then multiply by 180].
FORMULA FOR FINDING THE SUM OF THE INTERIOR ANGLES OF A POLYGON : S = (n-2)180 Where n is the number of sides.
Their sides are proportional and their interior angles are the same
They are said to be regular polygons such as equilateral triangles, squares and other polygons that have congruent sides and equal congruent interior angles.
(number of sides-2)*180 = total sum of interior angles
Any number of sides of 5 and above because all interior angles of regular polygons in this category will have obtuse interior angles.
You cannot calculate interior angles in a polygon. You can only calculate their sum. The sum of all the interior angles of an n-sided polygon is (n-2)*180 degrees. So for example, the interior angles of a triangle (n = 3) sum to 180 degrees. But the individual angles can be (1,1,178), or (30,60,90) or infinitely many other combinations.
FORMULA FOR FINDING THE SUM OF THE INTERIOR ANGLES OF A POLYGON : S = (n-2)180 Where n is the number of sides.
The hexagon is the only one that has exactly 6.All polygons with 6 or more sides have at least 6 interior angles.
octagon
Regular polygons with interior angles of 150 degrees are dodecagons (12-sided polygons). The formula for the interior angle of a regular polygon is ((n-2) \times 180^\circ / n), where (n) is the number of sides. Setting this equal to 150 degrees and solving for (n) confirms that only the dodecagon meets this criterion. Thus, the only regular polygon with interior angles of 150 degrees is the regular dodecagon.
The formula is: (n-2)*180 = sum of interior angles whereas 'n' is the number of sides of the polygon.
180*2
no ,is different .
There is no such regular polygon with 45 degree interior angles; the smallest interior angles in regular polygons are 60 degrees, which is found in a triangle.
All regular polygons have equal lengths and equal interior angles but irregular polygons have variations in sizes.
Regular polygons are those polygons that are bothequilateral (all sides congruent) and equilateral (all interior angles congruent).
A polygon with 50 sides, given the sum of all the interior angles in 8640.