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. A proof of taylor's inequality. In the first part, i show that a series expansion is valid using taylor's inequality.

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Taylor, s theorem inequalities based question Evaluate the remainder by changing the value of. Lagrange form of the taylor's remainder theorem.

(b) use taylor's inequality to give an upper bound for the error possible in using this approximation to ex for 1 < x < 3.

Set the order of the taylor polynomial 3. I present a more useful version of taylor's inequality and see how it's related to lagrange remainder formula. 11.11 taylor's inequality & taylor's polynomial. We rst prove the following proposition, by induction on n.

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