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Q: What is the measure of one angle of a regular decagon?
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What is the measure of one interior angle of a regular decagon?

Each interior angle measures 144 degrees


What is the measure of one of the interior angles of the regular decagon?

Each interior angle measures 144 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


Abcdefghij is a regular decagon if sides CD and ab are extended to form angle k what is the measure of angle k?

The total degree measure in a decagon is 180(8) since a decagon can be broken up into 8 triangles. In a regular decagon, each angle has the same measure: 180(8)/10=18(8)=144. The supplementary angle, 36, is therefore the angle between the side bc and (each of) the two extended sides ab, CD outside of the decagon. The remaining angle, k, of the triangle thus formed is 180-2(36)=180-72=108. A sneaky way to get the same answer is to notice that if we extend every other side of the regular decagon, we get a (larger) regular pentagon. The angle k is one of these angles, so it is 108.


What is the measurement of one angle on a decagon?

Each interior angle of a regular 10 sided decagon measures 144 degrees


How many degrees does one angle in a decagon measure?

Interior angle: 144 degrees


What is the measure of one interior angle of a regular octagon?

The measure of the entire interior of a regular decagon is 1440 degrees. 1440 divided by 10 equals 135 degrees. Therefore, 135 degrees is your final answer.


What is the size of one of the interior angle of a regular decagon?

Divide the 360 by 10


What is the degree of one of the angles in a decagon?

Providing that it is a regular 10 sided decagon then each interior angle is 144 degrees


What is the measure of one exterior angle of a regular decagon?

36oFor all polygons, the sum of the exterior angles is 360o.For a regular polygon they are all the same thus:exterior_angle = 360o ÷ number_of_sidesSo for a decagon with 10 sides this becomes:exterior_angle = 360o ÷ 10= 36oIt is 36 degrees


A regular decagon is inscribed in a circle find the measure of each minor arc?

Oh, dude, a regular decagon has 10 sides, so each minor arc in the circle would be formed by connecting two consecutive vertices of the decagon. Since there are 10 vertices, there will be 10 minor arcs, each measuring 36 degrees. So, like, each minor arc would have a measure of 36 degrees. Easy peasy!


What is the measure of an exterior angle of a regular decagon?

36 degrees.Exterior angles always add up to 360. So 360 divided by 10 is 36. Which means 36 is the measure of one exterior angle.360/10 = 36 degrees