Question

Could someone give me the definitions for these ? You don't need to go into details. just a brief def would do. and pls answer ALL. Thank you

Definitions for The abstract definitions of 0 and -in a vector space. - Kernel and image of a linear transformation Span, linear independence, subspace, basis, dimension, rank in the context of an abstract vector space Coordinates of a "vector" with respect to a basis Matrix of a linear transformation with respect to bases - Dot product Inner product space - Length - Orthogonal set Orthogonal basis Orthonormal basis - Orthogonal matrix Orthogonal projection of a vector onto a subspace

Answer 1

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