- 5 Let Pa Be A Family Of Polynomials Of Degree 2 At Most Define An Inner Product On P As F X G X X G X Dx L 1 (32 KiB) Viewed 18 times
5 Let pą be a family of polynomials of degree 2 at most. Define an inner product on P, as(f(x), g(x)) = { $(x)•g(x)dx. L
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5 Let pą be a family of polynomials of degree 2 at most. Define an inner product on P, as(f(x), g(x)) = { $(x)•g(x)dx. L
5 Let pą be a family of polynomials of degree 2 at most. Define an inner product on P, as(f(x), g(x)) = { $(x)•g(x)dx. Let {1,x,x?} be a basis of inner product ). x 10 space P2 , find out an orthonormal basis from this basis.
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