Verify that the given choice of n in the remainder estimate |R₁| ≤ (x-a)n + 1, where M is the maximum value of f(n + 1)(z)| on the interval between a and the indicated point, yields Find the value of the Taylor polynomial p of f at the indicated point. M (n + 1)! IRIS 1 1,000 sin(6); a = 2x, n = 5
Verify that the given choice of n in the remainder estimate |R₁| ≤ (x-a)n + 1, where M is the maximum value of f(n + 1)(z)| on the interval between a and the indicated point, yields Find the value of the Taylor polynomial p of f at the indicated point. M (n + 1)! IRIS 1 1,000 sin(6); a = 2x, n = 5
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.2: Properties Of Division
Problem 59E
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Verify that the given choice of n in the remainder estimate |R₁| ≤ (x-a)n + 1, where M is the maximum value of f(n + 1)(z)| on the interval between a and the indicated point, yields Find the value of the Taylor polynomial p of f at the indicated point. M (n + 1)! IRIS 1 1,000 sin(6); a = 2x, n = 5
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