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For The Remainder Term

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Higher-Order Derivatives and Taylor’s Formula in Several ...

sites.math.washington.edu

the mixed derivatives @ j@ k (j6= k) occur twice in (6) (since @ j@ k = @ k@ j) but only once in (7) (since j<kthere); this accounts for the disappearance of the factor of 1 2 in the last sum in (7). As in the one-variable case, the following estimate for the remainder term follows from

  Terms, Remainder, For the remainder term

Lagrange’s Interpolation Formula

www-classes.usc.edu

The first term is considered the remainder term as it is not in the difference table, so f(x) can be expressed approximately in terms of the divided differences as f(x) ≈ f(x0)+(x−x0)f(x0,x1)+(x−x0)(x−x1)f(x0,x1,x2), a second order formula. The …

  Terms, Remainder, Interpolation, Remainder term

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