Question

Deriving Newton-Raphson's extended method (sometimes known as Euler-Chebyshev method)

score 1.8k · Answer 1 · 2015-09-22 23:05:57

1.8k

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Deriving Newton-Raphson's extended method (sometimes known as Euler-Chebyshev method)

Published on 22 Sep 2015 - 23:05

score 200 · Answer 2 · 2015-09-23 05:03:16

200

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Newton-Raphson set up log-likelihood function

Published on 23 Sep 2015 - 5:03

score 223 · Answer 3 · 2026-03-27 06:56:37

223

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Basins of attraction for Newton-Raphson fractal colouring

Published on 27 Mar 2026 - 6:56

score 676 · Answer 4 · 2015-10-02 00:45:15

676

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Having trouble interpolating a polynomial using Newton's Method

Published on 02 Oct 2015 - 0:45

score 326 · Answer 5 · 2015-10-02 21:04:02

326

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Newton Raphson Method - negative square roots causing problems in next iterations

Published on 02 Oct 2015 - 21:04

score 525 · Answer 6 · 2015-10-03 23:20:20

525

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Convergence of fixed point iteration when $g'(p)=1$.

Published on 03 Oct 2015 - 23:20

score 366 · Answer 7 · 2015-10-05 06:06:44

366

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Newton Raphson Method for maximizing log likelihood function from Item Response Theory

Published on 05 Oct 2015 - 6:06

score 941 · Answer 8 · 2015-10-08 02:27:59

941

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Perform two iterations of Newton's Method on this system. $4{x_1}^2={x_2}^2$ and $4x_1{x_2}^2-x_1=1$.

Published on 08 Oct 2015 - 2:27

score 2k · Answer 9 · 2015-10-08 20:43:01

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$x_{n+1}=x_n-{f(x_n)\over f'(x_0)}$. Find $C$ and $s$ such that $e_{n+1}=C{e_n}^s$.

Published on 08 Oct 2015 - 20:43

score 904 · Answer 10 · 2015-10-09 00:54:35

904

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Is it fair to call Newton's method for optimization a second-order method?

Published on 09 Oct 2015 - 0:54

score 3.4k · Answer 11 · 2015-10-09 22:13:32

3.4k

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Prove Newton's iteration will diverge for these functions, no matter what real starting point is selected. $f(x)=x^2+1$ and $g(x)=7x^4+3x^2+\pi$.

Published on 09 Oct 2015 - 22:13

score 136 · Answer 12 · 2026-03-18 23:59:44

136

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Algebraic Error In My Work for Secant Method

Published on 18 Mar 2026 - 23:59

score 155 · Answer 13 · 2015-10-22 21:57:52

155

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Approximate a value using Newton's method

Published on 22 Oct 2015 - 21:57

score 1.7k · Answer 14 · 2015-10-24 08:42:29

1.7k

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Why Should One Use Backtracking Line Search Method to Implement an Algorithm

Published on 24 Oct 2015 - 8:42

score 65 · Answer 15 · 2015-10-25 21:54:20

65

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Use Newton’s method to evaluate $\lim _{k→∞} x_k$, the sequence satisfies $x_{k+1} = x_k - {(−x^ 2 _k + 11x_k − 10)\over −2x_k + 11}$ for $x_0 = 6$.

Published on 25 Oct 2015 - 21:54

List Question

Deriving Newton-Raphson's extended method (sometimes known as Euler-Chebyshev method)

Newton-Raphson set up log-likelihood function

Basins of attraction for Newton-Raphson fractal colouring

Having trouble interpolating a polynomial using Newton's Method

Newton Raphson Method - negative square roots causing problems in next iterations

Convergence of fixed point iteration when $g'(p)=1$.

Newton Raphson Method for maximizing log likelihood function from Item Response Theory

Perform two iterations of Newton's Method on this system. $4{x_1}^2={x_2}^2$ and $4x_1{x_2}^2-x_1=1$.

$x_{n+1}=x_n-{f(x_n)\over f'(x_0)}$. Find $C$ and $s$ such that $e_{n+1}=C{e_n}^s$.

Is it fair to call Newton's method for optimization a second-order method?

Prove Newton's iteration will diverge for these functions, no matter what real starting point is selected. $f(x)=x^2+1$ and $g(x)=7x^4+3x^2+\pi$.

Algebraic Error In My Work for Secant Method

Approximate a value using Newton's method

Why Should One Use Backtracking Line Search Method to Implement an Algorithm

Use Newton’s method to evaluate $\lim _{k→∞} x_k$, the sequence satisfies $x_{k+1} = x_k - {(−x^ 2 _k + 11x_k − 10)\over −2x_k + 11}$ for $x_0 = 6$.

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