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According to the following taylor series Sinx=x Calculate the function sin(x) using the Maclaurin expansion for x=0.5 by adding term until ERP<=0.0001 f(x)=sin(x), f(0.5) = sin(0.5)=0.00872

According to the following taylor series Sinx=x Calculate the function sin(x) using the Maclaurin expansion for x=0.5 by adding term until ERP<=0.0001 f(x)=sin(x), f(0.5) = sin(0.5)=0.00872

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Let there be 100 approximations in the table

デジタル形式で段階的に解決 SOLVE STEP BY STEP IN DIGITAL FORMAT According to the following taylor series Sinx=x -$+... 5 Calculate the function sin(x) using the Maclaurin expansion for x=0.5 by adding term until ERP<=0.0001 f(x)=sin(x), f(0.5) = sin(0.5)=0.00872 Term 1 2 3 ありがとう!! 4 f(x) Summation 0.5 0.5 -0.02083 0.47917 0.00026 0.47943 ERP 5633.94495 5395.06880 EA 4.34710 5398.05045 0.0542 3
Transcribed Image Text:デジタル形式で段階的に解決 SOLVE STEP BY STEP IN DIGITAL FORMAT According to the following taylor series Sinx=x -$+... 5 Calculate the function sin(x) using the Maclaurin expansion for x=0.5 by adding term until ERP<=0.0001 f(x)=sin(x), f(0.5) = sin(0.5)=0.00872 Term 1 2 3 ありがとう!! 4 f(x) Summation 0.5 0.5 -0.02083 0.47917 0.00026 0.47943 ERP 5633.94495 5395.06880 EA 4.34710 5398.05045 0.0542 3
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