Only cyclic polygons can have a radius and they are a tiny, tiny minority of very special types of polygons. For the vast majority of polygons, the concept of a radius makes no sense.
Next, even if the polygon was assumed to be cyclic, there is not enough information provided by its area to determine the number of sides - which, in turn will determine its dimensions. For example, the polygon could be a long thin rectangle with a very large radius, or a near-square with a small radius.
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The radius of a polygon cannot be determined solely based on its area. The radius is typically associated with a circle, which has a constant radius. However, a polygon can have different side lengths and angles, making it impossible to determine a specific radius without additional information.
A circular shape with an area of 125 sq ft has a radius of 6.31 ft (approx).
500 sq ft = 1.15% of an acre (approx).
500 * $0.35 = $175
4500
500 sq ft In our area it 600 sq ft. Call your supplier to find out.