Use a numerical solver and Euler's method to obtain a four-decimal approximation of the indicated value. First use h = 0.1 and then use h = 0.05.y' = (x - y)2, y(0) = 0.8; y(0.5)(h= 0.1)(h= 0.05)y(0.5)y(0.5)Need Help?Submit AnswerRead It

Given:The initial value problem is given by .To Find:We have to determine firstly using and then…

Answered: Use a numerical solver and Euler's…

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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Given b = –.35 and a = 1.01, what is Y' for X = 52?
Use a numerical solver and Euler's method to obtain a four-decimal approximation of the indicated value. Use a step size h = 0.1 y'=y-y², y(0)=0.4; y(0.5) a. y(0.5) 0.5211 b. y(0.5)≈ 0.5321 c. y(0.5)≈ 0.5201 d. y(0.5)≈ 0.5333 y(0.5) 0.5231 e. O O C a C e
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13/290 The root of the equation f (x) = 0 is found by using the Newton's method. The initial estimate of the root is x, = 3,f (3) = 3. The angle between the tangent to the function f (x) at x = 3 and the positive x-axis is 57°. The next estimate of the root, x, is most nearly 6.2470 O 1.0518 O -0.24704 O 0.4024 Page 2 of 2 Back Submit
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Use a numerical solver and Euler's method to obtain a four-decimal approximation of the indicated value. First use h = 0.1 and then use h = 0.05. y' = (x - y)², y(0) = 0.8; y(0.5) (h = 0.1) (h= 0.05) y(0.5) y(0.5)