Answer:
The rules of finding the dimensions of a regular polygon are usually applied to solve questions in
1. mathematics, so as to rationalize a giving problem
2. statistics, evaluate areas for comparison and calculation
3. physics to describe physical phenomenon
4. Chemistry for measurements of observations
Step-by-step explanation:
Some of the similarities used in solving problems of regular polygons are as follows
The similarities in the rules of solving problems of a polygon are as follows
[tex]A = \frac{\frac{1}{4} nL^{2} }{tan(\frac{180}{n} )}[/tex]
P = n × L
[tex]rs = \frac{\frac{L}{2} }{tan(\frac{180}{n}) }[/tex]
[tex]rv = \frac{\frac{L}{2} }{sin (\frac{180}{n} )}[/tex]
θ = [tex]\frac{n - 2}{n} 180[/tex]
β = 360/n
Where n = number of sides of the polygon
L = side length
rs = distance to side
rv = distance to vertex
A = area
P = perimeter
θ = vertex angle
β = central angle
