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What is the side of the polygon when the sum of the measures of the vertex angle is 1980 degrees?
If the interior angles of a polygon add up to 1980 degrees then it has 13 sides
How many side have 1980 degrees?
A 13 sided polygon interior angles add up to 1980 degrees.
Does the interior and exterior angle of any vertex of a polygon always adds up to 180 degrees?
Yes normally
What is the sum of the interior angle measure of a 13 - side polygon?
Altogether they add up to 1980 degrees.
What is the sum of the interior angle measure of a 13 sides polygon?
The interior angles add up to 1980 degrees.
What polygon has 1980 degrees?
The interior angles of a 13 sided polygon add up to 1980 degrees
What polygon adds up to 360 degrees?
parallelogram
What polygon measures 1980 degrees?
A 13 sided polygon interior angles add up to 1980 degrees
What is the side of the polygon when the sum of the measures of the vertex angle is 1980 degrees?
If the interior angles of a polygon add up to 1980 degrees then it has 13 sides
How many degrees are in a 13 sided polygon?
The interior angles of a 13 sided polygon add up to 1980 degrees
How many side have 1980 degrees?
A 13 sided polygon interior angles add up to 1980 degrees.
What polygon has an interior angle that adds up tp 360?
A polygon in which the sum of all the interior angles is 360 degrees is a quadrilateral.
Does the interior and exterior angle of any vertex of a polygon always adds up to 180 degrees?
Yes normally
What is the sum of the interior angle measure of a 13 - side polygon?
Altogether they add up to 1980 degrees.
What is the sum of the interior angle measure of a 13 sides polygon?
The interior angles add up to 1980 degrees.
What is the sum of measures of the interior angles of a 13-sided polygon?
The 13 interior angles add up to 1980 degrees
How many degrees are in a quadrilateral?
A quadrilateral has a total of 360 degrees. This is because a quadrilateral is a polygon with four sides, and the sum of the interior angles of any quadrilateral always adds up to 360 degrees. This property can be proven using the formula (n-2) x 180 degrees, where n is the number of sides of the polygon.
