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(Solved): 4. (1 Point) Either Find An Example Or Show Why An Example Cannot Ex- Ist: There Exists A Linear Map...


4. (1 point) Either find an example or show why an example cannot ex- ist: there exists a linear map T : R2 + R2 whose kernel

4. (1 point) Either find an example or show why an example cannot ex- ist: there exists a linear map T : R2 + R2 whose kernel and range are 1-dimensional subspaces of R2 and such that T(T(x)) = 0 for all x € R2.


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