A cube has a volume of 216 cubic units. Find the surface area of the cube.

Wed, 06 May 2026 04:35:33 +0000

**A cube has a volume of 216 cubic units. Find the surface area of the cube.** Ever wonder how geometry influences real-world design and calculation? A cube with a volume of 216 cubic units reveals clear, predictable relationships—perfect for solving commonly shared puzzles and understanding spatial math. This specific cube, with a perfectly balanced form, offers a reliable example for students, professionals, and curious minds alike. Now, why is a cube with 216 cubic units trending in discussions right now? The answer lies in growing interest in efficient design and modular construction. Cubes reduce material waste and maximize space, principles increasingly vital in urban planning, packaging, and manufacturing. This real-world relevance makes understanding how to calculate their surface area not just academic—but practically impactful. What exactly is the surface area of a cube with 216 cubic units? The answer reveals both simplicity and clarity in mathematics. Since volume equals side length cubed (V = s³), finding the side length begins by taking the cube root of 216, which equals 6 units. Each face of the cube is a square with area side × side—so one face measures 6 × 6 = 36 square units. With six identical faces, total surface area is 6 × 36 = 216 square units. This straightforward solution highlights how volume and surface area connect geometrically.