Let T : R2 → R² be the linear transformation defined by [3 T(#) = 2 2 -3 Let {H} {:}; B = be two different bases for R?. Find the matrix M = [T]? for the transformation T relative to the basis B in...

Let T : R2 → R² be the linear transformation defined by<br>[3<br>T(#) =<br>2<br>2<br>-3<br>Let<br>{H}<br>{:};<br>B<br>=<br>be two different bases for R?. Find the matrix M = [T]? for the transformation T relative to the basis B in the<br>domain and D in the codomain. In other words, find the matrix M such that [T(ë)], = M[T]3 for allã e R?.<br>-6<br>-3<br>M = [T]E :<br>7<br>4.<br>

Extracted text: Let T : R2 → R² be the linear transformation defined by [3 T(#) = 2 2 -3 Let {H} {:}; B = be two different bases for R?. Find the matrix M = [T]? for the transformation T relative to the basis B in the domain and D in the codomain. In other words, find the matrix M such that [T(ë)], = M[T]3 for allã e R?. -6 -3 M = [T]E : 7 4.

Jun 05, 2022

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Let T : R2 → R² be the linear transformation defined by [3 T(#) = 2 2 -3 Let {H} {:}; B = be two different bases for R?. Find the matrix M = [T]? for the transformation T relative to the basis B in...

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