f(x) = 5, g(x) = 8x – 5 and h(x) = 8x?. Consider the inner product = p(x)g(x) dx in the vector space C"0, 1] of continuous functions on the domain [0, 1]. Use the Gram-Schmidt process to determine an...


f(x) = 5, g(x) = 8x – 5 and h(x) = 8x?.<br>Consider the inner product<br>=<br>p(x)g(x) dx<br>in the vector space C

Extracted text: f(x) = 5, g(x) = 8x – 5 and h(x) = 8x?. Consider the inner product = p(x)g(x) dx in the vector space C"0, 1] of continuous functions on the domain [0, 1]. Use the Gram-Schmidt process to determine an orthonormal basis for the subspace of C"0, 1] spanned by the functions f(x). g(x), and h(x). sqrt(45/556)*(8x^2+(10/7)x-116/2 }. 1 sqt(3/28)*(2x-9)

Jun 04, 2022
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