1. ( ) In this problem consider the bisection method. Write a PYTHON function computing an approximation of the root x* of the equation O in the interval [a, b] using the Bisection method. For stopping criterion use the (a) f(x) following: If |xn+1 – Xn] < TOL for the first time, then return xn+1 as approximation of the root x*. Allow the code to do only NMAX iterations. | Test your code by finding an approximate solution to the equation log(x)+x = 0 in (b) the interval [0.1, 1].

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
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1. (
) In this problem consider the bisection method.
Write a PYTHON function computing an approximation of the root x* of the equation
0 in the interval [a, b] using the Bisection method. For stopping criterion use the
(a)
f(x)
following: If |xn+1 – xn| < TOL for the first time, then return xn+1 as approximation of the
root x*. Allow the code to do only NMAX iterations.
-
| Test your code by finding an approximate solution to the equation log(x)+x = 0 in
(b)
the interval [0.1, 1].
Transcribed Image Text:1. ( ) In this problem consider the bisection method. Write a PYTHON function computing an approximation of the root x* of the equation 0 in the interval [a, b] using the Bisection method. For stopping criterion use the (a) f(x) following: If |xn+1 – xn| < TOL for the first time, then return xn+1 as approximation of the root x*. Allow the code to do only NMAX iterations. - | Test your code by finding an approximate solution to the equation log(x)+x = 0 in (b) the interval [0.1, 1].
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