Question: Prob 2. Let V be the complex vector Space of bivariate polynomials of total degree at most 2, and let T be the linear operator

Prob 2. Let V be the complex vector Space of
Prob 2. Let V be the complex vector Space of bivariate polynomials of total degree at most 2, and let T be the linear operator T : p I> 3E g3. Determine, with proof, (a) the minimal polynomial, (b) all eigenvalues, and (e) the corresponding eigenvectore of T

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