Problem:- 1)Use Newton-Raphson algorithm to find the approximate root of the following equation with xo = -0.2 (x+1) f(x) = sin x – (x-1)' %3D %3D For two iterative steps (only find xX1,X2 ) Also,...

Problem:-<br>1)Use Newton-Raphson algorithm to find the approximate root of the following equation<br>with xo = -0.2<br>(x+1)<br>f(x) = sin x –<br>(x-1)'<br>%3D<br>%3D<br>For two iterative steps (only find xX1,X2 ) Also, find the iterative error at each step, where<br>En = |xn+1 – Xnl<br>2)Use Newton-Raphson algorithm to find the approximate roots of the following equation<br>f (x) = =+ cos(x) = 0<br>%3D<br>with considering xo=3, for three iterative steps, and find the absolute errors at each step.<br>

Extracted text: Problem:- 1)Use Newton-Raphson algorithm to find the approximate root of the following equation with xo = -0.2 (x+1) f(x) = sin x – (x-1)' %3D %3D For two iterative steps (only find xX1,X2 ) Also, find the iterative error at each step, where En = |xn+1 – Xnl 2)Use Newton-Raphson algorithm to find the approximate roots of the following equation f (x) = =+ cos(x) = 0 %3D with considering xo=3, for three iterative steps, and find the absolute errors at each step.

Jun 04, 2022

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Problem:- 1)Use Newton-Raphson algorithm to find the approximate root of the following equation with xo = -0.2 (x+1) f(x) = sin x – (x-1)' %3D %3D For two iterative steps (only find xX1,X2 ) Also,...

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