Examples for
Vectors
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 and computing the projection of one vector onto another.
Vectors
Find plots and various other properties of vectors.
Compute properties of a vector:
Specify a vector as a linear combination of unit vectors:
Compute the norm of a vector:
Vector Projections
Compute and visualize the projection of a vector onto a vector, axis, plane or space.
Compute the projection of one vector onto another:
Project a vector onto an axis:
Project a vector onto a plane:
Explore vector projections in higher dimensions:
Vector Algebra
Perform arithmetic and algebraic operations, such as dot and cross product, on vectors.