A cylindrical tank has a height of 10 meters and a diameter of 6 meters. Calculate the volume of the tank.

Thu, 16 Apr 2026 06:13:17 +0000

**A cylindrical tank has a height of 10 meters and a diameter of 6 meters. Calculate the volume of the tank.** In the growing conversation around industrial infrastructure and sustainable resource management, tanks designed for liquid or chemical storage remain vital to water systems, agriculture, and manufacturing across the United States. One common design making recent discussions is a functional cylindrical tank with a height of 10 meters and a diameter of 6 meters. With increasing focus on efficiency and capacity in urban planning and industrial operations, understanding how volume is calculated for such structures helps stakeholders make informed decisions—whether for planning, maintenance, or investment. What defines this cylindrical tank? At first glance, a cylinder with a 10-meter height and a 6-meter diameter appears straightforward geometrically. The diameter of 6 meters translates to a radius of 3 meters, while the height remains precisely 10 meters. This simple dimension set offers a solid baseline for engineers and facility managers assessing storage potential, material needs, or space utilization. Calculating the volume follows the standard formula for a cylinder: V = πr²h. Substituting the values, radius 3 meters and height 10 meters, gives V = π × (3)² × 10 = π × 9 × 10 = 282.74 cubic meters (using π ≈ 3.1416). This equates roughly to 283 cubic meters—enough to store over 282,000 liters of water or industrial fluids, depending on density and use case.