Find a basis p(x), q(x) for the vector space f(x) ? ??[x] | f'(-2) = f(1) where ??[x] is the vec

Name: Find a basis p(x), q(x) for the vector space f(x) ? ??[x] | f'(-2) = f(1) where ??[x] is the vector space of polynomials in x with degree less than 3. p(x) =, q(x) =
Uploaded: 2022-06-13T09:08:45-08:00
Duration: 4 min 12 s
Channel: Shaiju T
Description: Find a basis p(x), q(x) for the vector space f(x) ? ??[x] | f'(-2) = f(1) where ??[x] is the vector space of polynomials in x with degree less than 3. p(x) =, q(x) =

Question

Find a basis p(x), q(x) for the vector space f(x) ? ??[x] | f&#x27;(-2) = f(1) where ??[x] is the vec

David Nguyen · Accepted Answer

1. The given condition is f&#x27;(-2) = f(1). This means the derivative of the polynomial at x = -2 i

Question

Find a basis {p(x), q(x)} for the vector space {f(x) ? ??[x] | f'(-2) = f(1)} where ??[x] is the vector space of polynomials in x with degree less than 3. p(x) =, q(x) =

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