apothem
Apothem
It is an apothem line that connects the center of a polygon to the center of an outer side.
apothem
If it's a regular polygon, and you know the length of the perpendicular from the center to the middle of a side, and the length of a side, A = LNS, where L is the length of the perpendicular, N is the number of sides, and S is the number of sides. See the link for a more detailed explanation of various ways to compute the area of regular polygons.
Correct.
Apothem.
Apothem.
Apothem!
That is called the apothem. The definition is: An Apothem is the distance from the center of a regular polygon to the midpoint of a side
The segment that connects the center of a regular polygon to an outer edge, forming the height of a triangle, is called the "apothem." The apothem is perpendicular to the side of the polygon and is essential for calculating the area of the polygon. It is also the distance from the center to the midpoint of a side.
Apothem
An apothem is a line segment from the center of a regular polygon to the midpoint of a side.
The line drawn from the center of a regular polygon and perpendicular to a side.
A regular polygon has a center, much as a circle does. There are also the sides which are all the same lengths. Then there is the apothem which is any segment that goes from the center and is perpendicular to one of the polygon's side. Then angles are also parts and they are all the same. You might consider the perimeter a part and of course it is the sum of the sides.
To draw an apothem, first identify the center of a regular polygon and draw lines from the center to each vertex to form equal triangles. The apothem is the perpendicular segment from the center to the midpoint of one of the sides. To visualize it, draw a straight line from the center to the midpoint of any side, ensuring it is perpendicular. This line represents the apothem of the polygon.
It is an apothem line that connects the center of a polygon to the center of an outer side.
apothem