Pls fast and correct Consider the polynomialf (x) = 3-5x – x3.%3DUsing the forward-divided differenceapproximation for the first derivative withstep size h = 2, we obtain f' (2.4) z - 40.68.Divide the step size in half successively untilyou get a step size small enough to have anapproximation of f' (x) correct to at leasttwo significant figures. That is, you have toapproximate f'(2.4) with h = 1,0.5,0.25,.%3DYou cannot use the exact value of f' (2.4) todetermine the answer.The step sizeh =%3Dit is enough to have at least two correctsignificant figures in the approximation off(x). The corresponding approximation isf(2.4) =and the approximate percent relativeabsolute error is | ɛa | =%.

Answered: Image /qna-images/answer/6e7f527c-2b71-4a83-8b95-6cc0e6976799.jpg

approximate f'(2.4) with h = 1,0.5,0.25,.. You cannot use the exact value of f' (2.4) to determine the answer. The step sizeh =. it is enough to have at least two correct significant figures in the approximation of f'(x). The corresponding approximation is

approximate f'(2.4) with h = 1,0.5,0.25,.. You cannot use the exact value of f' (2.4) to determine the answer. The step sizeh =. it is enough to have at least two correct significant figures in the approximation of f'(x). The corresponding approximation is

Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)

6th Edition

ISBN:9781337111348

Author:Bruce Crauder, Benny Evans, Alan Noell

Publisher:Bruce Crauder, Benny Evans, Alan Noell

Chapter2: Graphical And Tabular Analysis

Section2.1: Tables And Trends

Problem 1TU: If a coffee filter is dropped, its velocity after t seconds is given by v(t)=4(10.0003t) feet per...

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Question

Pls fast and correct

Consider the polynomial
f (x) = 3-5x – x3.
%3D
Using the forward-divided difference
approximation for the first derivative with
step size h = 2, we obtain f' (2.4) z - 40.68.
Divide the step size in half successively until
you get a step size small enough to have an
approximation of f' (x) correct to at least
two significant figures. That is, you have to
approximate f'(2.4) with h = 1,0.5,0.25,.
%3D
You cannot use the exact value of f' (2.4) to
determine the answer.
The step sizeh =
%3D
it is enough to have at least two correct
significant figures in the approximation of
f(x). The corresponding approximation is
f(2.4) =
and the approximate percent relative
absolute error is | ɛa | =
%.

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