Examples for

Vectors are objects in an n-dimensional vector space that consist of a simple list of numerical or symbolic values. Wolfram|Alpha can convert vectors to spherical or polar coordinate systems and can compute properties of vectors, such as the vector length or normalization. Additionally, Wolfram|Alpha can explore relationships between vectors by adding, multiplying, testing orthogonality and computing the projection of one vector onto another.

Find plots and various other properties of vectors.

Explore the orthogonality relationship on sets of vectors.

Perform arithmetic and algebraic operations, such as dot and cross product, on vectors.

Compute and visualize the projection of a vector onto a vector, axis, plane or space.