data:image/png;base64,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:image/png;base64,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90128,128,128,1i190255,29,13,1How many sides on the polygon inside?numSides0-50length250sin180502tan1800290Formula I googled for circumcircle radius but I solved for the polygon's side lengthFormula for the height of an isosceles triangle but subtracted from 50 so we can add that to the height to center the shape inside the circle2100