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Is the center of a regular polygon is the center of a inscribed circle?
Yes, the center of a regular polygon is indeed the center of its inscribed circle, also known as the incircle. In a regular polygon, all sides and angles are equal, and the incircle is tangent to each side at exactly one point. This means that the center of the polygon coincides with the center of the circle that fits perfectly within it, touching all sides.
In a regular polygon what is the name of the segment drawn from the center of the polygon to a side that is perpendicular to that side?
Apothem!
Segment from center of regular polygon perpendicular to side?
Apothem.
What is a segment from center of regular polygon perpendicular to side?
Apothem.
A regular pyramid has a regular polygon as its base and vertex over the base's center?
Yes.
The center of a regular polygon is the common center for the inscribed and circumscribed circles of the polygon?
Correct.
The distance from the center of a regular polygon to a side of the polygon?
A Apothem
What is an apothem of a regular polygon?
An apothem is a line segment from the center of a regular polygon to the midpoint of a side.
Do apothems of a regular polygon is the distance from the center of the polygon to one of the vertices?
No, it is the distance from the center of the polygon to the centre of one of its sides.
The perpendicular distance from the center of a regular polygon to a side of the polygon?
Apothem
Segment from the center of a regular polygon perpendicular to a side?
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
A regular pyramid has a base and vertex over the center of the base?
A regular pyramid has a regular polygon base and a vertex over the center of the base. By:Cherrylvr :)
Is the center of a regular polygon is the center of a inscribed circle?
Yes, the center of a regular polygon is indeed the center of its inscribed circle, also known as the incircle. In a regular polygon, all sides and angles are equal, and the incircle is tangent to each side at exactly one point. This means that the center of the polygon coincides with the center of the circle that fits perfectly within it, touching all sides.
What is the name of the segment that connects the center of a regular polygon to an outer edge?
It is an apothem line that connects the center of a polygon to the center of an outer side.
A line segment drawn from the center of a regular polygon perpendicular to a side of the polygon?
apothem
A has a regular polygon base and a vertex over the center of the base?
regular pyramid
A regular pyramid has a base and a vertex over the center of the base?
Regular Polygon...
