Question

(a) What is the minimum interior angle possible for a regular polygon? Why ✨✨

(b) What is the maximum exterior angle possible for a regular polygon?✨⛄✨⛄✨​

Answer 1

(a) The minimum number of sides of a polygon = 3 The regular polygon of 3-sides is an equilateral. (b) ∴ The sum of an exterior angle and its corresponding interior angle is 180°. Thus, 22° cannot be an interior angle of a regular polygon.

(b) Exterior angles of a polygon are formed when by one of its sides and extending the other side. The sum of all the exterior angles in a polygon is equal to 360 degrees. Each exterior angle of an equilateral triangle is 120 degrees and hence this the maximum possible value of the exterior angle of a regular polygon.

Answer 2

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☀️The maximum exterior angle possible for a regular polygon is 120. And minimum interior angle possible for a regular polygon is 60.

☀A regular polygon is one whose all sides and angles are equal in measurement. ... therefore it will have the maximum measure of interior angle. The maximum value of the interior angle will be 60 degree because 180/3 =60.

Thx for the answer

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