# Question: let t r3 to r2 be a linear transformation operator...

###### Question details

Let *T*: R^{3} to R^{2} be a linear
transformation (operator) with eigenvalues
corresponding to the following eigenvectors:

Please clearly describe the following:

>Compute the matrix *A* that represents *T*
with respect to the canonical basis.

>Is *T* invertible?

>Is *T* an asymmetric operator?