26: Let T: R -R' be the linear transformation whose matrix with respect to the standard basis [o o 1 {e, e, e} of R' is 0 1 0 Then T 1 0 0 (a) maps the subspace spanned by e, and e, into itself (b)...

26: Let T: R -R' be the linear transformation<br>whose matrix with respect to the standard basis<br>[o o 1<br>{e, e, e} of R' is 0 1 0 Then T<br>1 0 0<br>(a) maps the subspace spanned by e, and e, into<br>itself<br>(b) has distinct eigen values<br>(c) has eigenvectors that span R<br>(d) has a non-zero null space.<br>

Extracted text: 26: Let T: R -R' be the linear transformation whose matrix with respect to the standard basis [o o 1 {e, e, e} of R' is 0 1 0 Then T 1 0 0 (a) maps the subspace spanned by e, and e, into itself (b) has distinct eigen values (c) has eigenvectors that span R (d) has a non-zero null space.

Jun 04, 2022

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26: Let T: R -R' be the linear transformation whose matrix with respect to the standard basis [o o 1 {e, e, e} of R' is 0 1 0 Then T 1 0 0 (a) maps the subspace spanned by e, and e, into itself (b)...

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