👉 Rotary math, also known as three-dimensional or cylindrical geometry, extends traditional Euclidean geometry to include rotations and projections onto three-dimensional spaces. It involves understanding geometric shapes and transformations in a three-dimensional context, such as spheres, cylinders, and other curved surfaces. Key concepts include rotational symmetry, where shapes remain unchanged under certain rotations, and the use of axes and planes for projections. Rotary math is crucial in fields like engineering, physics, and computer graphics, where understanding how objects behave in three-dimensional space is essential. It also encompasses the study of angles and distances in 3D, enabling precise calculations and visualizations in complex systems.
