Match each regular polygon with the measure of one of its interior angles Dodecagon Decagon Triangle Octogon Нехадon Pentagon :: 30 : 36 :: 45 : 60 :: 90 :: 72 : 108 : 120 :: 135 :: 144 : 150 II

Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
ChapterP: Preliminary Concepts
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### Matching Regular Polygons with Interior Angles

**Instructions:**
Match each regular polygon with the measure of one of its interior angles.

**Regular Polygons:**
1. **Dodecagon**
2. **Decagon**
3. **Triangle**
4. **Octagon**
5. **Hexagon**
6. **Pentagon**

**Interior Angle Options:**
1. 30°
2. 36°
3. 45°
4. 60°
5. 72°
6. 90°
7. 108°
8. 120°
9. 135°
10. 144°
11. 150°

**Interactive Matching:**
Use the arrows or drag the line from the polygon to the correct angle. Ensure you understand the calculation of interior angles for regular polygons to facilitate the correct matching.

**Pagination:**
This is the first page of the matching activity. You can navigate to other pages using the pagination menu at the bottom to complete additional exercises.

Feel free to use formula for calculating interior angles of a regular polygon:

\[ \text{Interior Angle} = \frac{(n-2) \times 180°}{n} \]

Where \( n \) is the number of sides in the polygon.
Transcribed Image Text:### Matching Regular Polygons with Interior Angles **Instructions:** Match each regular polygon with the measure of one of its interior angles. **Regular Polygons:** 1. **Dodecagon** 2. **Decagon** 3. **Triangle** 4. **Octagon** 5. **Hexagon** 6. **Pentagon** **Interior Angle Options:** 1. 30° 2. 36° 3. 45° 4. 60° 5. 72° 6. 90° 7. 108° 8. 120° 9. 135° 10. 144° 11. 150° **Interactive Matching:** Use the arrows or drag the line from the polygon to the correct angle. Ensure you understand the calculation of interior angles for regular polygons to facilitate the correct matching. **Pagination:** This is the first page of the matching activity. You can navigate to other pages using the pagination menu at the bottom to complete additional exercises. Feel free to use formula for calculating interior angles of a regular polygon: \[ \text{Interior Angle} = \frac{(n-2) \times 180°}{n} \] Where \( n \) is the number of sides in the polygon.
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