You are given a third-degree polynomial function ?(?) as follows.?(?) = ?3 − 43? + 42?0 = 2.4, ?1 = 1, ?2 = 3, ? = 90Could 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) dxFunction f(x), integration range [x1, x2] and number of areas n are given according to yourstudent number in the attached table. Store the integral value in literal I (capital i). Simpsonmethod should work in def function witn a name and definition like simpson(f,x1,x2,n). Tocalculate the integral value, you are going to call this function in the main block. (13)

You are given a third-degree polynomial function ?(?) as follows. ?(?) = ?3 − 43? + 42 ?0 = 2.4, ?1 = 1, ?2 = 3, ? = 90 Could you write the codes by using Pyhton 3 according to the questions in the picture which I uploded?

You are given a third-degree polynomial function ?(?) as follows. ?(?) = ?3 − 43? + 42 ?0 = 2.4, ?1 = 1, ?2 = 3, ? = 90 Could you write the codes by using Pyhton 3 according to the questions in the picture which I uploded?

C++ for Engineers and Scientists

4th Edition

ISBN:9781133187844

Author:Bronson, Gary J.

Publisher:Bronson, Gary J.

Chapter6: Modularity Using Functions

Section6.4: A Case Study: Rectangular To Polar Coordinate Conversion

Problem 6E

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Concept explainers

Problems on Growing Functions

For a given set of functions f and g, the growth of functions states that the function g grows as fast as the function f. The growth rate of algorithms helps determine the algorithm's efficiency and compare its performance to other algorithms.

Question

You are given a third-degree polynomial function ?(?) as follows.

?(?) = ?³ − 43? + 42

?₀ = 2.4, ?₁ = 1, ?₂ = 3, ? = 90

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)

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