1. Let V = P2(C) be a vector space of polynomials of degree less than or equal to 2 over C. (a) Give a non-standard basis, a for V. (b) Let T : V → V be the mapping given by T(p(x)) = Sf p'(t)d(t)....

1. Let V = P2(C) be a vector space of polynomials of degree less than or equal<br>to 2 over C.<br>(a) Give a non-standard basis, a for V.<br>(b) Let T : V → V be the mapping given by T(p(x)) = Sf p'(t)d(t). Find<br>the matrix representation T relative to a.<br>

Extracted text: 1. Let V = P2(C) be a vector space of polynomials of degree less than or equal to 2 over C. (a) Give a non-standard basis, a for V. (b) Let T : V → V be the mapping given by T(p(x)) = Sf p'(t)d(t). Find the matrix representation T relative to a.

Jun 03, 2022

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1. Let V = P2(C) be a vector space of polynomials of degree less than or equal to 2 over C. (a) Give a non-standard basis, a for V. (b) Let T : V → V be the mapping given by T(p(x)) = Sf p'(t)d(t)....

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