Given for C[-1,1] the inner-product function (f,g) = [(x) g(x) dx, find |||| if (x)=13x. -1...

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Given for C[-1,1] the inner-product function (f,g) = [ƒ(x) g(x) dx, find ||ƒ|| if ƒ(x)=1–3x. -1 Given for C[-1,1] the inner-product function (f,g) = [ƒ(x) g(x) dx, find ||ƒ|| if ƒ(x)=1–3x. -1

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SOLUTION To find the norm f of the function fx 1 3x using the inner product defined as f g fxgxdx we ... View the full answer