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Number of Diagonals (N_d)
(N_d) = (n/2) (n-3)
Measure of a Single Interior angle (θ_int)
(θ_int) = ((n-2)* (180°)) / n
Sum of the interior angle (S_int)
(S_int) = (n-2)*180°
Legend: What is n,r, and b?
n = number of sides
r = radius of circle
b = length of the side
Area of the polygon
A=(1/4)((n)(b)²cot(180°/n))
Area of polygon inscribed in a circle
A= (1/2)(n*r²*sin(360°/n)
Area of polygon circumscribed in a circle
A = n*r²*tan(180°/n)