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Help answer this question below.
If we are talking about mathematical octogons (not real ones, like stop signs), it shouldn't be rocket science to create an equation with infinite precision.
So my answer is infinity :)
2
doesn't it depend on how many decimal points where in the question?
The formula for finding the area of a triangle, square, pentagon, etc is
A = (NL²/4)cot(180°/N)
Where A = area
N = number of sides (8)
L = length of one side
For example, if we used an equilateral triangle and chose L = 2, we could use basic math to show that
A = (1)(√3) = √3
Use our formula
A = 3(4)/4*cot(60°) = 3cos(60°)/sin(60°) = 3[(1/2)/(√3/2)] = 3/√3 = √3
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