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Let V Be a Vector Space with Basis

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Let V be a vector space with basis Let V be a vector space with basis , and let be the linear transformation . Then T is an isomorphism, and the matrix of T with respect to G and the standard basis is the identity matrix.​ , and let Let V be a vector space with basis , and let be the linear transformation . Then T is an isomorphism, and the matrix of T with respect to G and the standard basis is the identity matrix.​ be the linear transformation Let V be a vector space with basis , and let be the linear transformation . Then T is an isomorphism, and the matrix of T with respect to G and the standard basis is the identity matrix.​ . Then T is an isomorphism, and the matrix of T with respect to G and the standard basis is the Let V be a vector space with basis , and let be the linear transformation . Then T is an isomorphism, and the matrix of T with respect to G and the standard basis is the identity matrix.​ identity matrix.​

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