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a) Given a nonlinear equation TM UTM UTM & UTM f(r) = re+5 + 8. AUTM&UTM s UTM UTM UTM &UTM Xi+1 = re+5 - 8 TM UTM ii. Then, use the Newton Raphson method to determine the root UTM of f(r) = 0, given that zo = -6. Stop your calculation when Jr;41 – r| < 0.0005. GUT %3D UT

a) Given a nonlinear equation TM UTM UTM & UTM f(r) = re+5 + 8. AUTM&UTM s UTM UTM UTM &UTM Xi+1 = re+5 - 8 TM UTM ii. Then, use the Newton Raphson method to determine the root UTM of f(r) = 0, given that zo = -6. Stop your calculation when Jr;41 – r| < 0.0005. GUT %3D UT

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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a) Given a nonlinear equation TM UTM UTM s UTM f(x) = re*+5 + 8. AUTM &UTM s UTM 6UTM UTM UTM Xi+1 = e+5 -8 TM UTM ii. Then, use the Newton Raphson method to determine the root of f(r) = |Ti+1 - r| < 0.0005. UTM 0, given that ro = -6. Stop your calculation when UT GUTM 6UTM UTA
Transcribed Image Text:a) Given a nonlinear equation TM UTM UTM s UTM f(x) = re*+5 + 8. AUTM &UTM s UTM 6UTM UTM UTM Xi+1 = e+5 -8 TM UTM ii. Then, use the Newton Raphson method to determine the root of f(r) = |Ti+1 - r| < 0.0005. UTM 0, given that ro = -6. Stop your calculation when UT GUTM 6UTM UTA
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