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Find the apothem of a regular polygon with an area of 625 meters and a perimeter of 100?
The apothem is 12.5 metres.
What is an apothem?
The line drawn from the center of a regular polygon and perpendicular to a side.
The apothem is a perpendicular bisector of each side of a regular polygon?
always
What would be the area of a regular polygon with a perimeter of 10 feet and an apothem of 14 feet?
Such a polygon is not possible.
What would be the area of a regular polygon with a perimeter of 10 feet and an apothem of 2 feet?
10 square feet
Related Questions
Is the radius of a regular polygon always greater than the apothem?
yes the radius of a regular polygon is always greater than the apothem
The distance from the center of a regular polygon to a side of the polygon?
A 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
The perpendicular distance from the center of a regular polygon to a side of the polygon?
Apothem
How do you find the perimeter of a regular polygon with the apothem and area?
Perimeter = 2*Area/Apothem.
Find the apothem of a regular polygon with an area of 625 m2 and a perimeter of 100 m?
Find the apothem of a regular polygon with an area of 625 m2 and a perimeter of 100 m.
A line segment drawn from the center of a regular polygon perpendicular to a side of the polygon?
apothem
Segment from center of regular polygon perpendicular to side?
Apothem.
What is a segment from center of regular polygon perpendicular to side?
Apothem.
Find the apothem of a regular polygon with an area of 625 meters and a perimeter of 100?
The apothem is 12.5 metres.
What is the formula for finding the area of a regular polygon with perimeter P and apothem length a?
A = (1/2)Pa A being the area, P being the perimeter of the regular polygon, and the apothem length being a.
Angle formed in a regular polygon by the segments joining the center of the polygon with consecutive vertices?
an Apothem
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