3. Recall that P2 is the (three-dimensional) vector space of polynomials of degree at most 2. Let L: P2 P2 be the linear

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3. Recall that P2 is the (three-dimensional) vector space of polynomials of degree at most 2. Let L: P2 P2 be the linear

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3 Recall That P2 Is The Three Dimensional Vector Space Of Polynomials Of Degree At Most 2 Let L P2 P2 Be The Linear 1
3 Recall That P2 Is The Three Dimensional Vector Space Of Polynomials Of Degree At Most 2 Let L P2 P2 Be The Linear 1 (51.07 KiB) Viewed 39 times
please please solve all parts of this question urgently and perfectly. make sure to do it on a page with clear handwriting. I will give positive rating if you solve perfectly and urgently and if you will do it on a page.
3. Recall that P2 is the (three-dimensional) vector space of polynomials of degree at most 2. Let L: P2 P2 be the linear transformation that takes the polynomial p(x) to the polynomial p'(x)2p(x), and let M be the matrix of L with respect to the standard basis of P2. Calculate the Jordan canonical form of M M = PJP-¹ for some invertible matrix P. You that is, find a Jordan form matrix J so that don't have to find P or P-¹, just J. -
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