determine the number of sides of polygon whose exterior and interior angles are in the ratio of 1:5
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Answered by
25
Polygon whose exterior and inerior angle are in the ratio 1:5.
⇒ 360° / (2n - 4) x 90° = 1 / 5
⇒ 4 / (2n - 4) = 1 / 5
⇒ 20 = (2n - 4)
⇒ 2n = 24
∴ n = 12.
⇒ 360° / (2n - 4) x 90° = 1 / 5
⇒ 4 / (2n - 4) = 1 / 5
⇒ 20 = (2n - 4)
⇒ 2n = 24
∴ n = 12.
Answered by
17
Hey!!
Good afternoon !!
Here is your answer =>
___________
=> 360° / (2n - 4) x 90° = 1 / 5
=> 4 / (2n - 4) = 1 / 5
=> 20 = (2n - 4)
=> 2n = 24
=> n = 12.
___________
Hope it helps ☺️
Good afternoon !!
Here is your answer =>
___________
=> 360° / (2n - 4) x 90° = 1 / 5
=> 4 / (2n - 4) = 1 / 5
=> 20 = (2n - 4)
=> 2n = 24
=> n = 12.
___________
Hope it helps ☺️
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