I assume you mean a polygon inscribed in a circle. It is regular if all its sides and angles are equal.
The formula to find the measure of an interior angle in a regular polygon is [(n-2)(180)]/n In other words, you take the number of sides in a regular polygon, such as a rhombus, and subtract two. Then multiply that by 180. Lastly, divide by the number of sides.
360/number of sides and deduct the quotient from 180 which will give the measure of each interior angle
The area of a regular polygon is given by the following formula: area =(1/2) (apothem)(perimeter).There are several other formulas that can be used. Regular Polygon Formulas are: N=number of sides, s= length, r = apothem (adiius of inscribed circle) R = radius of circumcircle. Using any of these formulas you can find the measurements of a regular polygon.
The formula is: 0.5*(n2-3n) where n is the number of sides of the polygon
If the polygon is a regular polygon then all interior angels are equal to 180-(360/no of sides of the polygon)
the formula is (n-2)x180/n where n is the number of sides the polygon has
We have the interior angle 144∘ . We can find the number of sides using the formula as follows. Thus, the polygon has 10 angles and 10 sides.
The polygon is a Quadrilateral.
It will have 10 equal sides
If it's a regular polygon: 360/number of sides = each exterior angle
40 sides
360/18 = 20 sides
I assume you mean a polygon inscribed in a circle. It is regular if all its sides and angles are equal.
The perimeter of a polygon is the sum of the length of each of its sides. If the polygon is a regular polygon the you can calculate the perimeter as [number of sides] *[the length of one side]
The answer depends on what information you have about the regular polygon. You need to know, or be able to derive, the number of sides (n) and the length of each side (L). Then the perimeter is n*L units of length.
The formula to find the measure of an interior angle in a regular polygon is [(n-2)(180)]/n In other words, you take the number of sides in a regular polygon, such as a rhombus, and subtract two. Then multiply that by 180. Lastly, divide by the number of sides.