Find the find the number of sides of a regular polygon whose each exterior angle has a measure of 45°
Answers
Answered by
0
✳️✳️✳️✳️✳️✳️✳️✳️✳️✳️✳️✳️✳️
Sum of the exterior angles of regular polygon = 360°
But each exterior angle = 45°
Number of sides of regular polygon = 360° / 45° = 8.
Answer: 8
✳️✳️✳️✳️✳️✳️✳️✳️✳️✳️✳️✳️✳️
Sum of the exterior angles of regular polygon = 360°
But each exterior angle = 45°
Number of sides of regular polygon = 360° / 45° = 8.
Answer: 8
✳️✳️✳️✳️✳️✳️✳️✳️✳️✳️✳️✳️✳️
Answered by
8
Holla ^_^
☸ Required Answer is ⬇ ⬇⬇ ⬇
⭐ Given,
Each exterior angle = 45°
A.T.Q
✨ The sum of all exterior angle of a polygon = 360°
No. of sides = Sum of exterior angles / Given angle
= 360°/45°
= 8
Therefore, the total no. of sides of given polygon is 8 .
Vielen Dank ♥
☸ Required Answer is ⬇ ⬇⬇ ⬇
⭐ Given,
Each exterior angle = 45°
A.T.Q
✨ The sum of all exterior angle of a polygon = 360°
No. of sides = Sum of exterior angles / Given angle
= 360°/45°
= 8
Therefore, the total no. of sides of given polygon is 8 .
Vielen Dank ♥
Similar questions