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What is the sum of a exterior angle measures of a regular decagon?
The exterior angles of any polygon add up to 360 degrees including a 10 sided regular decagon of which each exterior angle will measure 360/10 = 36 degrees.
Find the measure of each exterior angle of a regular pentagon?
72 degrees
What is the measure of each exterior angle of a regular pentagon?
360/5 = 72 degrees
How do you find the measure of each exterior angle of a regular pentagon?
It is: 360/5 = 72 degrees for each exterior angle and each interior angle will be 108 degrees
If a regular polygon has exterior angles that measure 72 degrees how many sides does the polygon have?
5 sides and it is a regular pentagon
What is the measure of a exterior angle of a decagon?
If it's a regular decagon then each of the 10 exterior angles will measure 36 degrees
What is the measure of each exterior angle of a decagon?
Providing that it's a regular decagon then each exterior angle will measure 36 degrees
What is the measure of one exterior angle of a decagon?
Each interior angle of a decagon is 144 degrees.An exterior angle is 180 - measure of interior angle.There exterior angle of decagon is 180-144which is equal to-36
What is the angle measure of each exterior angle of a decagon?
Providing that it's a regular decagon then each exterior angle will measure 36 degrees
What is the measure of an exterior angle of a pentagon?
108°
How much greater is the measure of an interior angle than an exterior angle of a regular pentagon?
The sum of interior and exterior angle = 180. The interior angle of a regular pentagon = (n-2)x180 / n = (5-2)x180/5 = 108 The exterior angle = 180 - 108 = 72 The interior angle is 35 degrees greater than exterior angle.
What is the sum of the measure of the exterior angles of a pentagon?
Answer: 360º
What is the measure of the exterior of a pentagon?
The 5 exterior angles add up to 360 degrees
What is the measure of the exterior angle of a regular pentagon?
72 degrees
The measure of an exterior angle of a regular pentagon is?
It is: 72 degrees
Find the measure of an exterior angle of a regular decagon?
360/10 = 36 degrees
A regular decagon is inscribed in a circle find the measure of each minor arc?
To find the measure of each minor arc in a regular decagon inscribed in a circle, we first need to calculate the central angle of the decagon. Since a regular decagon has 10 sides, each interior angle is 144 degrees (180 * (10-2) / 10). The central angle of the decagon is twice the interior angle, so it is 288 degrees. Therefore, each minor arc in the regular decagon inscribed in the circle would measure 288 degrees.
