To determine the measure of interior angle A in a polygon, you need to know the number of sides of the polygon. The formula for calculating the measure of each interior angle in a regular polygon is ((n-2) \times 180^\circ / n), where (n) is the number of sides. If the polygon is irregular or if the specific value of angle A is provided in the figure, additional information would be required to give a precise answer.
The polygon will have 12 equal sides and each interior angle measures 150 degrees.
A 16 sided polygon.
No.
Each interior angle of a regular polygon has a measure that is equal to one hundred and eighty degrees times two less than the number of sides in the polygon.
The sum of the interior angles of any regular polygon of n sides is equal to 180(n - 2) degrees.
So, the Sum of the interior angles for a 21 – sided polygon is equal to 3420°.
How many sides does a regular polygon have if the measure of each interior angle is equal to 172 degress ?
equal to 180°
The polygon will have 12 equal sides and each interior angle measures 150 degrees.
A 16 sided polygon.
The polygon with the largest interior angle is a regular polygon, specifically a regular polygon with the greatest number of sides. In a regular polygon, all interior angles are equal, and the formula for calculating the interior angle of a regular polygon is (n-2) * 180 / n, where n is the number of sides. As the number of sides increases, the interior angle also increases. Therefore, a regular polygon with a very large number of sides will have the largest interior angle.
No.
A regular polygon has sides of equal length and each interior angle is the same measure
Extending a line past a side of the polygon, and measuring the angle between the adjacent side and the line. This angle will equal 180°-(interior angle). Below, I've tried to illustrate it, where x is the exterior angle, and i is the interior angle: x\ i __\_______/
A regular hexagon which has 6 equal sides and 6 equal angles.
18
Each interior angle of a regular polygon has a measure that is equal to one hundred and eighty degrees times two less than the number of sides in the polygon.