Draws a square, triangle, and pentagon.data:image/png;base64,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Draws a square, triangle, and pentagon.data:image/png;base64,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-10000.3-200-1000.3-100-1000.3-10000.3-1001500.3-101000.3-55250.3-155250.3-2101000.3-100150