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a circle is 360 degrees. so whatever exterior angle u have u can subtract it from 360 to see what the interior angle is!

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15y ago

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Would Without using a protractor what info would you need to get the measure of an exterior angle?

You would need to know the interior angle because 180-interior angle = exterior angle


What is the interior and exterior angle for a regular decagon?

A decagon is a polygon with 10 sides. By using the interior and exterior postulates, you can find the angle measures, which happen to be 144 and 36 degrees respectively.


What is the interior and exterior angle of a 18 sided shape?

For an 18-sided polygon (octadecagon), the formula to calculate the interior angle is ((n-2) \times 180° / n), where (n) is the number of sides. Substituting (n = 18), the interior angle is ((18-2) \times 180° / 18 = 160°). The exterior angle can be found using the formula (360° / n), which gives (360° / 18 = 20°). Therefore, each interior angle is 160° and each exterior angle is 20°.


What is the interior and exterior angle a regular 10 sided polygon?

In a regular 10-sided polygon, each interior angle measures 144 degrees. This can be calculated using the formula: (n-2) x 180 / n, where n is the number of sides. The exterior angle of a regular polygon is always supplementary to the interior angle and can be calculated by subtracting the interior angle from 180 degrees. Therefore, the exterior angle of a regular 10-sided polygon would be 36 degrees.


What is the size of the exterior and interior angles of a regular 18-sided polygon.?

In a regular 18-sided polygon, the measure of each interior angle can be calculated using the formula ((n-2) \times \frac{180^\circ}{n}), where (n) is the number of sides. For an 18-sided polygon, each interior angle is ( \frac{(18-2) \times 180^\circ}{18} = 160^\circ). The exterior angle, which is supplementary to the interior angle, measures (180^\circ - 160^\circ = 20^\circ). Thus, each interior angle is 160 degrees, while each exterior angle is 20 degrees.


What is the measures of the interior angles of a regular polygon if each exterior angle measures 72?

The interior angle of any regular polygon can be calculated using the formula 180 * (n - 2) / n, where n is the number of sides. In this case, since each exterior angle measures 72 degrees, the interior angle would be 180 - 72 = 108 degrees. So the measures of the interior angles in this regular polygon would be 108 degrees.


What is the name of the shape that has 12 degrees as its exterior angle?

The shape with an exterior angle of 12 degrees is a dodecagon, which is a polygon with 12 sides. The exterior angle of a regular polygon can be calculated using the formula (360/n), where (n) is the number of sides. For a dodecagon, (360/12 = 30) degrees for each interior angle, which corresponds to 12 degrees for the exterior angle. Thus, the shape is indeed a dodecagon.


What is interior and exterior angle in polygon?

In a polygon, an interior angle is formed by two adjacent sides inside the polygon, while an exterior angle is formed between one side of the polygon and the extension of an adjacent side. For any polygon, the sum of the interior angles can be calculated using the formula ((n - 2) \times 180^\circ), where (n) is the number of sides. Conversely, the sum of the exterior angles of any polygon is always (360^\circ), regardless of the number of sides.


Can a exterior angle be found through the use of complementary angles?

false but You can find the measure of an exterior angle by using supplementary angles.


How many sides does a regular polygon have if the measure of one interior angles is 144?

interior angle = (sides - 2) * 180 / sides sides * interior angle = 180 * sides - 360 sides * (interior angle - 180) = -360 sides = -360 / (interior angle - 180) sides = 360 / (180 - interior angle) So, for 144 degrees: sides = 360 / 36 = 10


How many diagonals does a regular polygon have when an interior angle is 157.5 degrees?

Exterior angle: 180-157.5 = 22.5 degrees Number of sides: 360/22.5 = 16 Using the diagonal formula: 0.5*(162-48) = 104 diagonals


What is the measurement of the exterior angle of a docecagon?

The exterior angle of a dodecagon (a polygon with 12 sides) can be calculated using the formula for the exterior angle of a regular polygon, which is ( \frac{360^\circ}{n} ), where ( n ) is the number of sides. For a dodecagon, ( n = 12 ), so the exterior angle is ( \frac{360^\circ}{12} = 30^\circ ). Therefore, each exterior angle of a regular dodecagon measures 30 degrees.