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13 Nov 2019
Q15(10 points) Q15. Let P2 be the space of all polynomials of degree at most 2, and let (-,-) be the inner product defined by (f, g) =ä¸1ãx)g(x)dz for all polynomials f.g in V (a) Verify that ul(x) = 1 and u2(x) = x are orthogonal to each other (with respect to ã-,-)). (b) Let f(x)bc. Find a, b,c such that (, (c) Let W = span(1,2). Find WL 0 and (s, u2 and (, u2)0.
Q15(10 points) Q15. Let P2 be the space of all polynomials of degree at most 2, and let (-,-) be the inner product defined by (f, g) =ä¸1ãx)g(x)dz for all polynomials f.g in V (a) Verify that ul(x) = 1 and u2(x) = x are orthogonal to each other (with respect to ã-,-)). (b) Let f(x)bc. Find a, b,c such that (, (c) Let W = span(1,2). Find WL 0 and (s, u2 and (, u2)0.
heymannLv2
14 Dec 2022
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Trinidad TremblayLv2
7 Oct 2019
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