What is the minimum interior angle possible for a regular polygon?
Consider a regular polygon having the least number of sides (i.e. an equilateral triangle)
We know that the sum of all the angles of an equilateral triangle = 180°
Let the measure of each angle be x°
So, x + x + x = 180°
3x = 180°
x = 180°÷ 3
x = 60°
Thus, the minimum interior angle possible for a regular polygon is 60°