Matrix relative to basis multiple methods?
Martrix linear transformation
I already found M to be
$begin{bmatrix} 3 & 0\0& 1end{bmatrix}$
Using the formula in part ii. But what does it mean to find M based on the definition? Is there another method I’m unaware of ?
matrices linear-transformations change-of-basis
asked Nov 27 at 0:05
Dani Jo
43
add a comment |
Martrix linear transformation
I already found M to be
$begin{bmatrix} 3 & 0\0& 1end{bmatrix}$
Using the formula in part ii. But what does it mean to find M based on the definition? Is there another method I’m unaware of ?
matrices linear-transformations change-of-basis
asked Nov 27 at 0:05
Dani Jo
43
add a comment |
Martrix linear transformation
I already found M to be
$begin{bmatrix} 3 & 0\0& 1end{bmatrix}$
Using the formula in part ii. But what does it mean to find M based on the definition? Is there another method I’m unaware of ?
matrices linear-transformations change-of-basis
asked Nov 27 at 0:05
Dani Jo
43
Martrix linear transformation
I already found M to be
$begin{bmatrix} 3 & 0\0& 1end{bmatrix}$
Using the formula in part ii. But what does it mean to find M based on the definition? Is there another method I’m unaware of ?
matrices linear-transformations change-of-basis
matrices linear-transformations change-of-basis
asked Nov 27 at 0:05
Dani Jo
43
asked Nov 27 at 0:05
Dani Jo
43
edited Nov 27 at 0:30
asked Nov 27 at 0:05
Dani Jo
43
asked Nov 27 at 0:05
Dani Jo
43
asked Nov 27 at 0:05
Dani Jo
43
43
add a comment |
add a comment |
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