Consider V = R with standard basis e,e2, e3. Recall from class we have an isomor- phism V&V L(V, V) ~ M3x3(R) and that we denote the linear map we get under this isomorphism just by for ve V, pe V. Let py)=x+Z () = 2 voy (a) (2 points) Find the linear map (ie matrix) associated to the tensor (b) (2 points) Find the linear map (ie matrix) associated to the tensor e, (c) (1 point) Find the linear map (ie matrix) associated to the tensor (2e, + 3) @