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Are each of the interior angles of a polygon equal?

Updated: 8/17/2019
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14y ago

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Only if it is a regular polygon.

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14y ago
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Q: Are each of the interior angles of a polygon equal?
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Is Each of the interior angles in a polygon are equal in measure.?

Only when it is a regular polygon that all interior angles are of equal measure


The sum of the measures of the interior angles of a regular polygon is 1800 what is the measure of each interior angle?

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The measure of each interior angle in a polygon is 120What is the name of the polygon?

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The total of the interior angles equal 5040, and each angle measures 168 degrees The total of the exterior angles equal 360, and each angle measures 12 degrees


What is the interior angles in a 7 sided polygon?

To answer this question it has to be assumed that it is a regular polygon ie with equal angles. Sum of the interior angles = (7-2)*180 = 5*180 = 900 degrees So each interior angle = 900/7 = 128.57 degrees.


Is it possible for the interior angles of a regular polygon to each measure 60 degrees true or false?

True, an equilateral triangle has three equal interior angles of 60 degrees.


What are the interior angles of a polygon equal to?

The formula for calculating the TOTAL of the interior angles of an n-sided polygon is: Angle Sum = 180 (n-2) degrees *For a regular convex polygon, each of the identical interior angles will be 180(n-2)/n This will also be 180 - (360/n), supplementary to the exterior angle.


The sum of each interior angles of a 11 sided polygon?

The interior angles of an 11 sided polygon add up to 1620 degrees


What is the interior and exterior angle of a p sided polygon?

Sum of interior angles = (p-2)*180 degrees Sum of exterior angles = 360 degrees You can go further than that only if the polygon is regular. In that case, all the interior angles are equal and each one is (p-2)*180/p degrees; and all the exterior angles are equal and each is 360/p degrees.


If the sum of the interior angles of a polygon equals 1080 degree's what is the measure of each interior angle of the polygon?

Sum of interior angles = (n-2)*180 degrees = 1080 deg So (n-2) = 1080/180 = 6 => n = 8. The polygon is, therefore, an octagon. However, there is no reason to assume that the interior angles of this polygon are all the same - they could all be different with the only constraint being their sum. IF, and that is a big if, the polygon were regular, then all its angles would be equal and each interior angle = 1080/8 = 135 degrees.