e volume of a right circular cylinder is represented by \( V=\pi r^{2} h \), where \( r \) is the radius of the et and the height is 9 feet?

The volume of the right circular cylinder can be calculated by plugging in the height into the formula. If the radius \( r \) is known, you simply multiply \( \pi \) by the square of the radius and then multiply that result by the height, which is 9 feet. So the formula becomes \( V = \pi r^{2} \cdot 9 \). If, for example, the radius is 3 feet, you would end up calculating \( V = \pi (3^2) \cdot 9 = 81\pi \) cubic feet, which is approximately 254.47 cubic feet. To visualize this, think of the cylinder as a can of soda! If you know the radius of the base (like the diameter of the can) and you know it’s 9 feet tall, you can easily find out how much soda (or any liquid) can fit inside it, making it a practical tool for various fields such as engineering and manufacturing.