EBK NUMERICAL METHODS FOR ENGINEERS
EBK NUMERICAL METHODS FOR ENGINEERS
7th Edition
ISBN: 8220100254147
Author: Chapra
Publisher: MCG
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Chapter 6, Problem 21P

The function x 3 2 x 2 4 x + 8 has a double root at x = 2 . Use (a) the standard Newton-Raphson [Eq. (6.6)], (b) the modified Newton-Raphson [Eq. (6.12)], and (c) the modified Newton-Raphson [Eq. (6.16)] to solve for the root at x = 2 . Compare and discuss the rete of convergence using an initial guess of x 0 = 1.2 .

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The values of p and h which renders (makes) the following set of equations dynamically and statically decoupled are, respectively. k,+k2 5 p+4 x1 = 0, X2 7 h+1 + [7h+1 J+e 5 p+4 J+e h= -0.214 and p = -1.76 h = -0.143 and p= -0.8 h = -0.281 and p= -1.2 h = -0.081 and p = -0.536
Q1 Use Matlab to find the roots of the following polynomials: (a) P₁ = 2s5 — 4s² + 3s³ − 2s² + 3s + 5 (b) P2 =S s6 + 5s³ s² + 10 -
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EBK NUMERICAL METHODS FOR ENGINEERS

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