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Let f (x) = 3xex e2x . a. Approximate f (1.03) by the Hermite interpolating polynomial

Numerical Analysis (Available Titles CengageNOW) | 8th Edition | ISBN: 9780534392000 | Authors: Richard L. Burden, J. Douglas Faires ISBN: 9780534392000 331

Solution for problem 3.3.6 Chapter 3-3

Numerical Analysis (Available Titles CengageNOW) | 8th Edition

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Numerical Analysis (Available Titles CengageNOW) | 8th Edition | ISBN: 9780534392000 | Authors: Richard L. Burden, J. Douglas Faires

Numerical Analysis (Available Titles CengageNOW) | 8th Edition

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Problem 3.3.6

Let f (x) = 3xex e2x . a. Approximate f (1.03) by the Hermite interpolating polynomial of degree at most three using x0 = 1 and x1 = 1.05. Compare the actual error to the error bound. b. Repeat (a) with the Hermite interpolating polynomial of degree at most five, using x0 = 1, x1 = 1.05, and x2 = 1.07.

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Notes for FDNS 4630 CRN15786 (8/12/2016) Instructor: Dr. Hea Jin Park TA: Ms. Xi Fang **Food and Culture by Kittler 6 th or 7th edition are recommended, however you do not need the book for the course. **The course will consist of three parts: Introduction, Religion, and Region **The exam questions come from lecture. Every lecture will have handouts. Some questions will also come from...

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Chapter 3-3, Problem 3.3.6 is Solved
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Textbook: Numerical Analysis (Available Titles CengageNOW)
Edition: 8
Author: Richard L. Burden, J. Douglas Faires
ISBN: 9780534392000

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Let f (x) = 3xex e2x . a. Approximate f (1.03) by the Hermite interpolating polynomial

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