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Write various techniques for approximating interpolating polynomials |
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Answer» ❤♣️HËŁŁØ MÃŤÉ♣️❤ >>Given a set of n + 1 DATA POINTS (xi, yi) where no TWO xi are the same, one is looking for a polynomial p of degree at most n with the property. The unisolvence theorem states that such a polynomial p exists and is UNIQUE, and can be proved by the Vandermonde matrix, as DESCRIBED below. |
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