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(a) By defining a lambda function, calculate the function value f(x,) and store it in literal (variable) ye. The function and the value for xo are given in the attached table. (5) (b) Using the Simpson's method, approximately evaluate the following integral. I = f (x) dx Function f(x), integration range [x1, x2] and number of areas n are given according to your student number in the attached table. Store the integral value in literal I (capital i). Simpson method should work in def function witn a name and definition like simpson(f,x1,x2,n). To calculate the integral value, you are going to call this function in the main block. (13)

(a) By defining a lambda function, calculate the function value f(x,) and store it in literal (variable) ye. The function and the value for xo are given in the attached table. (5) (b) Using the Simpson's method, approximately evaluate the following integral. I = f (x) dx Function f(x), integration range [x1, x2] and number of areas n are given according to your student number in the attached table. Store the integral value in literal I (capital i). Simpson method should work in def function witn a name and definition like simpson(f,x1,x2,n). To calculate the integral value, you are going to call this function in the main block. (13)

Database System Concepts
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
Section: Chapter Questions
Problem 1PE
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You are given a third-degree polynomial function f(x) as follows.

f(x)=x3-43x+42

x0=2.4, x1=1, x2=3, n=90

Note that the answers are given with exactly 3 digits after the decimal point.

Could you write the codes by using Pyhton 3 according to the questions in the picture which I uploded?

(a) By defining a lambda function, calculate the function value f (x,) and store it in literal (variable) ye. The function and the value for xo are given in the attached table. (5) (b) Using the Simpson's method, approximately evaluate the following integral. =| f(x) dx Function f(x), integration range [x1, x2] and number of areas n are given according to your student number in the attached table. Store the integral value in literal I (capital i). Simpson method should work in def function witn a name and definition like simpson(f,x1,x2,n). To calculate the integral value, you are going to call this function in the main block. (13)
Transcribed Image Text:(a) By defining a lambda function, calculate the function value f (x,) and store it in literal (variable) ye. The function and the value for xo are given in the attached table. (5) (b) Using the Simpson's method, approximately evaluate the following integral. =| f(x) dx Function f(x), integration range [x1, x2] and number of areas n are given according to your student number in the attached table. Store the integral value in literal I (capital i). Simpson method should work in def function witn a name and definition like simpson(f,x1,x2,n). To calculate the integral value, you are going to call this function in the main block. (13)
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