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

Answer 1

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.

Answer 2

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!

Answer 3

The measure of an exterior angle of an equiangular pentagon is 72 degrees. An equiangular pentagon is a regular pentagon that has five equal sides and five equal angles. An interior angle of a pentagon is equal to 108 degrees.

Answer 4

As a decagon has 10 sides, the measure of the exterior angle for a regular decagon is 360/10 = 36°

Answer 5

If you inscribe a regular decagon in a cirlce you create 10 minor arcs of equal length. each one would be 360/10 or 36 degrees.

Answer 6

What is the sum of interior angle for polygon with 60 sides.

Answer 7

144˚