3D Vectors
- 3D vectors, denoted as (x, y, z), are essential to understanding complex spatial relationships in fields like physics and engineering.
- Operations with 3D vectors include addition, subtraction, and scalar multiplication, similar to 2D vectors.
- Advanced concepts such as the dot product, cross product, and triple scalar product must be mastered to work with 3D vectors.
- These concepts allow for the calculation of angles, distances, areas, and volumes.
- Understanding the equations of lines and planes in three dimensions is necessary for analysing geometric objects in higher-dimensional spaces.