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					 If the sum of interior angles of a regular polygon is equal to two times the sum of exterior angles of that polygon, then the number of sides of that polygon is
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                        -  5 
 
-  6 
 
-  7 
 
- 8
 
-  5 
Correct Option: B
Let Number of sides of regular polygon = n
Sum of interior angles = (2n – 4) × 90° 
Sum of exterior angles = 360° 
From question ,
∴ (2n – 4) × 90° = 2 × 360°
| ⇒ 2n - 4 = | = 8 | |
| 90 | 
⇒ 2n – 4 = 8
⇒ 2n = 8 + 4 = 12
| ⇒ n = | = 6 | |
| 2 | 
 
	