Assertion: regular polygon's length | /r/HasProperty | equal
Facets:
value: to one another
type: OTHER
value: to the number of sides n
type: OTHER
Source sentences:
text: Furthermore, if the shape is a regular polygon (all angles and length of sides are equal) then you can simply divide the sum of the internal angles by the number of sides to find each internal angle.
text: We have already established that the length of the base of the triangle is equal to the length s of one of the sides of the polygon.
text: We have also established that the length p of the perimeter of the polygon is equal to the number of sides n multiplied by the length s of each side.
text: If the lengths of the sides are also equal (that is, if it is also equilateral) then it is a regular polygon.
text: If the lengths of the sides are also equal then it is a regular polygon.
text: Well, all the carpenter has to do is measure the two diagonals: if these two easy-to-measure lengths are equal, then it’s guaranteed that he has four right angles!
text: A regular polygon then has all angles that are equal to one another and all side lengths that are equal to one another.
text: A regular polygon then has all angles that are equal to one another and all side lengths that are equal to one another.