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Using any of the methods discussed for both numerical differentiation and numerical integration approximation, solve for the following functions. Show the complete procedure in calculating your answer. You may use your OWN spreadsheet in getting the value. Assume a stopping criterion of Es= 0.1. Numerical Differentiation: f(x) = e = cos x 2 1. Find f(1.5) and step size of h=0.75 and 0.1

Using any of the methods discussed for both numerical differentiation and numerical integration approximation, solve for the following functions. Show the complete procedure in calculating your answer. You may use your OWN spreadsheet in getting the value. Assume a stopping criterion of Es= 0.1. Numerical Differentiation: f(x) = e = cos x 2 1. Find f(1.5) and step size of h=0.75 and 0.1

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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Using any of the methods discussed for both numerical differentiation and numerical integration approximation, solve for the following functions. Show the complete procedure in calculating your answer. You may use your OWN spreadsheet in getting the value. Assume a stopping criterion of Es= 0.1. Numerical Differentiation: f(x) = e = cos x 2 1. Find f(1.5) and step size of h=0.75 and 0.1
Transcribed Image Text:Using any of the methods discussed for both numerical differentiation and numerical integration approximation, solve for the following functions. Show the complete procedure in calculating your answer. You may use your OWN spreadsheet in getting the value. Assume a stopping criterion of Es= 0.1. Numerical Differentiation: f(x) = e = cos x 2 1. Find f(1.5) and step size of h=0.75 and 0.1
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