(definition of composition TS) = [T(b 1) T(b 2) (...) T(b k)] (B is matrix for S: B (...) We have seen the associativity (AB)C = A(BC) for the matrix multiplication
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Consider the matrix $B = \left(\matrix{1 & 1 \\ 0 & 2}\right)$. Find its eigenvalues. Prove, without any computation, that this matrix has an eigenbasis.
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Prove that $$-(ab^{-1}) = (-a)b^{-1} = a(-b^{-1}).$$ \begin (...) We have $$(AB - BA)^T = (AB)^T - (BA)^T = B^TA^T - A^TB^T = -BA - A(-B) = AB - BA.$$ \end{answer} \end
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Consider the matrix $B = \left(\matrix{1 & 1 \\ 0 & 2}\right)$. Find its eigenvalues. Prove, without any computation, that this matrix has an eigenbasis.
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