1. The problem involves understanding the shape formed by sides that are quarter circles with radius 5 cm. 2. A quarter circle is a sector of a circle with a 90-degree angle, and its arc length is given by the formula $$L = \frac{\pi r}{2}$$ where $r$ is the radius. 3. Since the radius is 5 cm, the arc length of each quarter circle side is $$L = \frac{\pi \times 5}{2} = \frac{5\pi}{2}$$ cm. 4. If the shape has multiple quarter circle sides, each side's length can be calculated similarly. 5. This information is crucial for calculating perimeter or area if needed. 6. Without explicit indication, we cannot assume the sides are quarter circles, but if they are, the radius and arc length formulas apply as shown.