The shape of a stop sign is the shape of a regular octagon. Each interior angle of the regular octagonal, m < LSR = 135.
<h3>What is the area of a regular octagon inscribed in a circle?</h3>
A regular octagon's area is inscribed in a circle with a radius of one unit. Divide the octagon into eight congruent triangles. The area of one triangle and multiply it by 8 to get the area of the entire octagon.
Because of its eight connected vertices, an octagon has eight sides. As a result, when we assign circle = 1, it has only one side, which is a curve, whereas when we assign octagon = 8, it has eight sides, so we assign it the value 8.
The shape of a stop sign is the shape of a regular octagon.
Each exterior angle of the regular octagonal sign is 360/8 = 45.
So, each interior = 180 – 45 = 135.
m < LSR = 135.
Therefore, the interior angle of the regular octagonal, m < LSR = 135.
To learn more about regular octagon refer to:
brainly.com/question/3280226
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