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2.2. Use the Cauchy-Euler method with h = (m integer) to approximate 000) and compare the y(3) for the IVP's below. In each case let hi limits with the exact values. i) y'=2v.v(1) = 1 ii) y'=2r.y(1)=-1 iii) y'=y².9(-1)=0) MAK

2.2. Use the Cauchy-Euler method with h = (m integer) to approximate 000) and compare the y(3) for the IVP's below. In each case let hi limits with the exact values. i) y'=2v.v(1) = 1 ii) y'=2r.y(1)=-1 iii) y'=y².9(-1)=0) MAK

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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use the cauchy euler method with h=1/m (m integer) to approximate y(3) for the IVP below. ın each case let h-0 (m- inf) and compare the lımıts with the exact values

 

y'=y^2 y(-1)=0

 

 

2.2. Use the Cauchy-Euler method with h= (m integer) to approximate y(3) for the IVP's below. In each case let h 0 (- co) and compare the limits with the exact values. i) y = 2v.v(1) = 1 ii) y'=2r.y(1)=-1 iii) y = y².v(-1)=0)
Transcribed Image Text:2.2. Use the Cauchy-Euler method with h= (m integer) to approximate y(3) for the IVP's below. In each case let h 0 (- co) and compare the limits with the exact values. i) y = 2v.v(1) = 1 ii) y'=2r.y(1)=-1 iii) y = y².v(-1)=0)
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