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Which exterior angle of a regular polygons measures 51.43 degrees?
To find the exterior angle of a regular polygon, you can use the formula ( \text{Exterior Angle} = \frac{360^\circ}{n} ), where ( n ) is the number of sides. Setting the equation ( \frac{360^\circ}{n} = 51.43^\circ ) and solving for ( n ), we find ( n \approx 7 ). Thus, a regular polygon with an exterior angle measuring 51.43 degrees has 7 sides, making it a heptagon.
What is the name of an angle with 7 sides?
A polygon with seven sides is called a heptagon. A heptagon has seven interior angles totaling 9000 and seven exterior angles totaling 3600
A Polygon with 7 sides is?
A polygon with 7 sides is a heptagon. (hept- = 7)
What is the measure of each angle of a 7 sides polygon?
Ask your teacher. Because you're supposed to know that!
What is the interior angle and exterior angle of a seven sided polygon?
Interior angles total ((2 x 7) - 4) right angles which is 900 degrees. Exterior angles total 360 degrees. This is true of all convex polygons.
A convex polygon has 7 sides and one angle at each vertex Whats is the sum of exterior angles?
The sum of the exterior angles of a convex polygon which has sides and one angle at each vertex is 360 degrees.
Each exterior angle of a regular polygon is approximately 51.43 How many sides does the polygon have?
7 It is not possible for a regular polygon to have exterior angles of 180 degrees or less in plane geometry
Which exterior angle of a regular polygons measures 51.43 degrees?
To find the exterior angle of a regular polygon, you can use the formula ( \text{Exterior Angle} = \frac{360^\circ}{n} ), where ( n ) is the number of sides. Setting the equation ( \frac{360^\circ}{n} = 51.43^\circ ) and solving for ( n ), we find ( n \approx 7 ). Thus, a regular polygon with an exterior angle measuring 51.43 degrees has 7 sides, making it a heptagon.
What is the exterior angle of a 7 sided polygon?
543
What is the name of an angle with 7 sides?
A polygon with seven sides is called a heptagon. A heptagon has seven interior angles totaling 9000 and seven exterior angles totaling 3600
What is the measure of each angle of a regular polygon with 7 sides?
A regular polygon has sides of equal length, as well as interior angles of equal measure. But for any regular polygon, the sum of the measures of the exterior angles is 360 degrees. You can use this information to find out the measure of an interior angle, because the sum of the measures of each interior/exterior pair of angles is always 180 degrees. So to find the answer to this problem, divide 360 by 7. Each exterior angle is about 51.4 degrees. Subtract that number from 180. Each interior angle is about 128.6 degrees.
If a regular polygon has exterior angles that measure 36 how many sides does the polygon have?
exterior angle = 36, so interior angle = 144 180(n-2) = 144 x n 180n - 360 = 144n 180n - 144n = 360 36n = 360 36n/36 = 360/36 n = 10 Thus, there are 10 sides to the polygon and it is a decagon.
The number of sides of a regular polygon is 7. Find the measure of each interior angle of the polygon?
a 7 sided polygon is heptagon and the interior angle of it is 128.57 degrees.
If the sum of interior angle measures of a polygon is 900 how many sides does the polygon have?
7
What is the exterior angle sum of a 3-7 -5-gon?
The sum of the exterior angles of every polygon is 360 degrees.
Marcus says that the sum of the exterior angles of a decagon is greater than that of a heptagon because a decagon has more sides. Liam says that the sum of the exterior angles for both polygons is the?
Marcus is correct. The sum of the exterior angles of any polygon is always 360 degrees. A decagon has 10 sides, so each exterior angle measures 36 degrees (360 degrees divided by 10). A heptagon has 7 sides, so each exterior angle measures 51.43 degrees (360 degrees divided by 7). Therefore, the sum of the exterior angles of a decagon is indeed greater than that of a heptagon.
What is the size of each interior angle of a regular polygon with 28 sides?
The easiest way to calculate this is to calculate the exterior angle and use the fact that the exterior and interior angles are supplementary. Sum exterior angles = 360° → Each exterior angle of a regular 28-agon is 360° ÷ 28 → Each interior angle of a regular 28-agon = 180° - 360° ÷ 28 = 167 1/7° ≈ 167.14°
