🧠Understanding Vectors and Their Operations

Vectors, unlike scalar quantities, require multiple numbers to describe them, typically using a set of linearly independent basis vectors to define directions within a given dimension (often three in classical physics). Any vector can be expressed as a linear combination of these basis vectors. Operations like scalar multiplication and vector addition involve performing the operations on the individual components of the vectors.

This section will cover the visualization of scalar and cross products, alongside an animated comparison between scalar and vector arithmetic within a cloud computing context.

🎬Animated result

Scalar Arithmetic vs Vector Arithmetic