The number M in the Taylor inequality |Rn| = |f(x) – T„(x)| < M |x – a|n+1 is - (n + 1)! Choose one best option below O the minimum of f(n+1) (t)| for all t between a and æ. O the maximum or a convenient upper bound of f(n+1) (t) for all t between a and x. O the maximum or a convenient upper bound of f(") (t)| for all t between a and æ. O the maximum or a convenient upper bound of f(n+1) (t)| for all t between a and x
The number M in the Taylor inequality |Rn| = |f(x) – T„(x)| < M |x – a|n+1 is - (n + 1)! Choose one best option below O the minimum of f(n+1) (t)| for all t between a and æ. O the maximum or a convenient upper bound of f(n+1) (t) for all t between a and x. O the maximum or a convenient upper bound of f(") (t)| for all t between a and æ. O the maximum or a convenient upper bound of f(n+1) (t)| for all t between a and x
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section: Chapter Questions
Problem 63RE
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