Linear Algebra Help (1 Viewer)

tacogym27101990 · Apr 19, 2010

Hey i was wondering if someone could give me some help with this question on matrix transforation:

$\text{Let b}=\left ( v_{1},v_{2},v_{3} \right )\text{be a basis of }\mathbb{R}^{3}\text{and define c}=(v_{2},v_{3},v_{1}).\\ \text{Suppose that} \phi :\mathbb{R}^{3}\to \mathbb{R}^{3}\text{is a linear transformation such that:}\\ M_{bb}\left ( \phi \right )=\bigl(\begin{smallmatrix} \text{r s t} \\ \text{u v w} \\ \text{x y z} \end{smallmatrix}\bigr)\\ \text{Calculate: }M_{cc}\left ( \phi \right ), M_{cb}\left ( \phi \right ), M_{bc}\left ( \phi \right )$

thanks
also ignore the <br> things, im not sure why their there

tommykins · Apr 19, 2010

Forgot this topic but the br/ shit is ther because you pressed enter after using \\ to go to a new line, keep it on the same line so its contiuous writing -

$\text{Let b}=\left ( v_{1},v_{2},v_{3} \right )\text{be a basis of }\mathbb{R}^{3}\text{and define c}=(v_{2},v_{3},v_{1}).\\ \text{Suppose that} \phi :\mathbb{R}^{3}\to \mathbb{R}^{3}\text{is a linear transformation such that:}\\M_{bb}\left ( \phi \right )=\bigl(\begin{smallmatrix} \text{r s t} \\ \text{u v w}\\ \text{x y z}\end{smallmatrix}\bigr)\\ \text{Calculate: }M_{cc}\left ( \phi \right ), M_{cb}\left ( \phi \right ), M_{bc}\left ( \phi \right )$

tacogym27101990 · Apr 19, 2010

Oh ok, thanks for that. I guess i'll probably have to wait for someone who's already done 2nd year maths to come then

Linear Algebra Help (1 Viewer)

tacogym27101990

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tommykins

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tacogym27101990

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