so
Which is
Note that
And so
Which means
Again, as we must have
That is,
I need proof of this numerical analysis theorem. This theorem is from Burden's Numerical analysis book. Please give me the detailed solution of this theorem. Theorem If {00, ... , ºn} is an orthogonal set of functions on an interval [a, b] with respect to the weight function w, then the least squares approximation to f on [a, b] with respect to w is 11 P(x) = a;°;(x), j=0 where, for each j = 0, 1, ... ,n, cb aj...
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urse Numerical Analysis rroblem Reunite the Bleduia in neskd f 2. ост ewr
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