Vector Space Word Scramble
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Question | Answer |
Invariant | U is [blank] under T if the image of every vector in U under T remains within U. |
Operator | A linear map that when applied vector space, the resulting vector space has the same dimension. T ∈ L(V) |
eigenvector | square matrix is a non-zero vector that, when multiplied by the matrix, yields a vector that is parallel to the original |
eigenvalue | A scalar λ, which when multiplied by the vector space equal the same vector space when a linear operator is applied. |
Eigenformula | Tu = λu |
Created by:
DrMolina
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