Obtain a fourth degree least squares polynomial for $f(x) = 1/|x|$ over $[-1,1]$ by means of Legendre Polynomials
I got stuck when trying the integral over the given interval.
Is there another way of solving this?
Obtain a fourth degree least squares polynomial for $f(x) = 1/|x|$ over $[-1,1]$ by means of Legendre Polynomials
I got stuck when trying the integral over the given interval.
Is there another way of solving this?
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