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Here are five related questions you might be interested in:
1. How do you derive the surface area of a cylinder?
2. What happens to the volume if the height and radius are interchanged?
3. Can you explain the relationship between surface area and volume for different shapes?
4. What are common formulas involving cylinders and other 3D shapes?
5. How does increasing the radius affect the surface area of a cylinder?

**Tip:** In any geometry problem, sketching the shape and labeling given values can make it easier to visualize and solve!

Given that the volume of a cylinder is 209 cm^3, and the radius of the cylinder is twice the height, find the surface area of the cylinder. Use the formulas V = πr^2h for volume, and A = 2πr^2 + 2πrh for surface area.

Calculate the surface area of a cylinder with a given volume of 209 cm³, where the radius is twice the height. Explore key formulas such as V = πr²h for volume and A = 2πr² + 2πrh for surface area. Suitable for Grades 8-10.

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