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Given a function y = 2 cos(x), where we are working in RADIANS, answer the following For all numerical answers, answer to within 3 decimal places. Note that adatpive marking has been used to consider the method mark. a) Calculate the approximate integral of So" y(x)da when y(x) is represented by its Maclaurin series up to, and including, the 3rd term.

Given a function y = 2 cos(x), where we are working in RADIANS, answer the following For all numerical answers, answer to within 3 decimal places. Note that adatpive marking has been used to consider the method mark. a) Calculate the approximate integral of So" y(x)da when y(x) is represented by its Maclaurin series up to, and including, the 3rd term.

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Given a function y=2cos(x)y=2cos⁡(x), where we are working in RADIANS, answer the following:

For all numerical answers, answer to within 3 decimal places.

Note that adatpive marking has been used to consider the method mark.

Given a function y = 2 cos(x), where we are working in RADIANS, answer the following: For all numerical answers, answer to within 3 decimal places. Note that adatpive marking has been used to consider the method mark. a) Calculate the approximate integral of So" y(x)da when y(x) is represented by its Maclaurin series up to, and including, the 3rd term.
Transcribed Image Text:Given a function y = 2 cos(x), where we are working in RADIANS, answer the following: For all numerical answers, answer to within 3 decimal places. Note that adatpive marking has been used to consider the method mark. a) Calculate the approximate integral of So" y(x)da when y(x) is represented by its Maclaurin series up to, and including, the 3rd term.
b) What is the absolute difference between your answer in a) and the exact integral of S" y(z)dæ ?
Transcribed Image Text:b) What is the absolute difference between your answer in a) and the exact integral of S" y(z)dæ ?
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