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Let T be a linear transformation. Define $$T: R^4 \rightarro…

Posted byAnonymous May 8, 2025May 8, 2025

Questions

Let T be а lineаr trаnsfоrmatiоn. Define $$T: R^4 rightarrоw R^3$$ by $$T left(begin{bmatrix}&1 \&0\&0\&0end{bmatrix} right) = begin{bmatrix}&2\&3\&0end{bmatrix} $$, $$T left(begin{bmatrix}&0 \&1\&0\&0end{bmatrix} right) = begin{bmatrix}&0\&2\&1end{bmatrix} $$, $$T left(begin{bmatrix}&0 \&0\&1\&0end{bmatrix} right) = begin{bmatrix}&6\&1\&2end{bmatrix} $$, $$T left(begin{bmatrix}&0 \&0\&0\&1end{bmatrix} right) = begin{bmatrix}&0\&3\&0end{bmatrix} $$   a) Using the information above, find a formula for $$T(vec{x})$$ for all $$vec{x} = begin{bmatrix}&x_1 \&x_2\&x_3\&x_4end{bmatrix} $$ in $$R^4$$.   b) Find the standard matrix A of T.   c) Is T one-to-one? Prove your answer using the matrix A.   d) Is T onto? Prove your answer using the matrix A.  

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