sinh(x)=) k=0 x²k+1 (2k + 1)! For the x = value of thefunction whose series expansion is given on the side, firstcalculate the real value using a calculator (with 3 digits ofprecision after the decimal point). Then, in the seriesexpansion, take the maximum 7th order terms andapproach the real result step by step. Calculate the actualrelative percent error (&) and the approximate relativepercent error (82) for your function estimates for each stepand show them with a table.

Answered: Image /qna-images/answer/3fd4eee8-f799-436c-b88c-cea9981d950b.jpg

<)=) k=0 x²k+1 (2k + 1)! For the x = value of the whose series expansion is given on the side, first e the real value using a calculator (with 3 digits of ion after the decimal point). Then, in the series nsion, take the maximum 7th order terms and n the real result step by step. Calculate the actual e percent error (&) and the approximate relative rror (82) for your function estimates for each step and show them with a table.

<)=) k=0 x²k+1 (2k + 1)! For the x = value of the whose series expansion is given on the side, first e the real value using a calculator (with 3 digits of ion after the decimal point). Then, in the series nsion, take the maximum 7th order terms and n the real result step by step. Calculate the actual e percent error (&) and the approximate relative rror (82) for your function estimates for each step and show them with a table.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter10: Sequences, Series, And Probability

Section10.2: Arithmetic Sequences

Problem 68E

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