The exterior angle of a n-gon is 360/n degrees. So for a heptagon, the exterior angle is 360/7 = 51.429 degrees.
All of the exterior angles of any polygon all add up to 360 degrees. If the n-gon is regular, then each of them is 360/n .
Exterior angle of ANY regular n-sided polygon is 360/n degrees...
remember this formula for the number of sides = n sum of internal angles of a regular polygon = [2x(n-2)x90 degree] each interior angle of a regular polygon = [2x(n-2)x90 degree]/n each exterior angle of a regular polygon = 360 degree/n for your question: each exterior angle of a 15 sided regular polygon = 360 degree/15 = 24 degree
90 degrees. Exterior angle of any regular n-sided polygon is 360/n degrees
The exterior angle of an n-sided polygon is 360/n degrees. In this case n = 15 so angle is 24o
The exterior angles of a regular n-gon measure 360/n degrees each and each interior angle is supplementary to its corresponding exterior angle. Thus each exterior angle measures 360/17 degrees which is approximately equal to 21.176 degrees. Each interior angle will then measure 180 - 360/17 degrees which is approximately equal to 158.824 degrees.
The exterior angle of a n-gon is 360/n degrees. So for a heptagon, the exterior angle is 360/7 = 51.429 degrees.
All of the exterior angles of any polygon all add up to 360 degrees. If the n-gon is regular, then each of them is 360/n .
The sum of the exterior angles of any polygon is always 360 degrees. Therefore, for a 24-sided polygon, each exterior angle would measure 360 degrees divided by 24, which equals 15 degrees.
where n = number of sides total sum of interior angles: (n - 2) * 180 so (12-2)*180 divide by n for individual angle and subtract this from 360
The sum of the exterior angles of an n-gon is 360 degrees, however many sides it has.
To find an exterior angle of a regular 12-gon, use the formula to find the total sum of all the angles first: total sum of all angles = (n-2)*180where 'n' is the number of sides, or 12.By solving, you will find that the total sum of all angles is 1800 degrees, so since it is a regular polygon, you can divide by 12 to find the measure of each interior angle, which is 150 degrees.Once you know the measure of the interior angles, since an exterior angle is the supplement of an interior angle, subtract 150 degrees from 180 degrees (the measure of a straight line) to find the exterior angles, which will be 30 degrees.
The fastest way to do this one is see that the exterior angle is 180-175.2=4.8° Since all exterior angles must add to 360° or a complete circle, take 360/4.8=75 A regular n-gon has a sum of interior angles equal to 180(n-2). An n-gon also has n angles. Therefore, from the problem statement, 180(n-2) = 175.2n, or n = 360/4.8 = 75.
120 degrees
No - each different n-gon (pentagon, septagon, nonagon, etc) has a different angle measurement.
Exterior angle of ANY regular n-sided polygon is 360/n degrees...