What is the exterior angle sum that have a  14, 24, 17, and 8  sides

The exterior angle sum of any polygon, regardless of the number of sides, is always \(360^\circ\). This is because the exterior angles, one at each vertex, always add up to \(360^\circ\) no matter how many sides the polygon has.

So for polygons with 14, 24, 17, and 8 sides, the exterior angle sum in each case is \(360^\circ\).

Would you like to know more details or have any questions?

Here are 5 related questions to explore:
1. What is the formula to find the measure of a single exterior angle of a regular polygon?
2. How do you calculate the interior angle sum of a polygon with \(n\) sides?
3. Can the sum of interior angles ever equal the sum of exterior angles in a polygon?
4. How do exterior angles relate to interior angles in any polygon?
5. What is the difference in exterior angles between regular and irregular polygons?

**Tip:** For regular polygons, each exterior angle can be easily calculated by dividing \(360^\circ\) by the number of sides.

Discover the exterior angle sum of polygons with 14, 24, 17, and 8 sides. Explore why the exterior angles always add up to 360 degrees, regardless of the polygon's side count. Suitable for Grades 7-9.

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