D) How do you know that T: P3> P?? (How do you know that the codomain is correct?) E) Find T(x³ + 2x² + x + 4) F) Find, if possible, a basis for ker(T), and state the nullity of T. Define T: P3> P2...

D) How do you know that T: P3> P?? (How do you know that the codomain is correct?)<br>E) Find T(x³ + 2x² + x + 4)<br>F) Find, if possible, a basis for ker(T), and state the nullity of T.<br>

Extracted text: D) How do you know that T: P3> P?? (How do you know that the codomain is correct?) E) Find T(x³ + 2x² + x + 4) F) Find, if possible, a basis for ker(T), and state the nullity of T.

Extracted text: Define T: P3> P2 via T(p(x)) =p'(x) – x p"(x).

Jun 05, 2022

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D) How do you know that T: P3> P?? (How do you know that the codomain is correct?) E) Find T(x³ + 2x² + x + 4) F) Find, if possible, a basis for ker(T), and state the nullity of T. Define T: P3> P2...

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