Consider the isomorphism RepB: P3 R4. (a) Vectors in a real space are orthogonal if and
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(a) Vectors in a real space are orthogonal if and only if their dot product is zero. Give a definition of orthogonality for polynomials.
(b) The derivative of a member of P3 is in P3. Give a definition of the derivative of a vector in R4.
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a Pulling the definition back from R 4 to P 3 ...View the full answer
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