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Explain how the formula for the area of a regular polygon is derived from that of a triangle. I'm so confused with this.
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if you'll keep adding triangle at different sides of it you'll get regular ..like this polygon|dw:1344364104170:dw|
now summing up the areas of triangle will give you area of regular polygon
Multiply the numerator of \(\frac{bh}{2}\) by n to get \(\frac{nbh}{2}\) which equals \(\frac{Pa}{2}\) n = number of triangles inside the polygon nb = Perimeter h = a = apothem
|dw:1344364458700:dw| I know the drawing is poor but what I just attempted to draw is a regular polygon split into triangles
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