The pseudocode for implementing the Taylor series expansion is shown below. The pseudocode is designed to return the value of the value of e correct to two decimal places. This also requires the use of the factorial function created in the previous section. INPUT x, OUTPUT ExpVal % Initial computation n= 0, xold = 0 xnew - xold + (x^n}/n! error = |xnew – xold| xold = xnew n-1 %Successive computations WHILE error 2 0.001 xnew = xold + (x^n)/n! error - |xnew - xold| xold = xnew n=n+1 END WHILE ExpVal = xnew Question 10: Write a script taylor.m that computes the value of the function e* for a given user input x. Provide La proof that your script works. Question 11: Given two input vectors name (last names) and age (corresponding ages of persons listed in the vector name), write a script that will return the name of the oldest person in the output variable old_name. Provide ia proof that your script works.
The pseudocode for implementing the Taylor series expansion is shown below. The pseudocode is designed to return the value of the value of e correct to two decimal places. This also requires the use of the factorial function created in the previous section. INPUT x, OUTPUT ExpVal % Initial computation n= 0, xold = 0 xnew - xold + (x^n}/n! error = |xnew – xold| xold = xnew n-1 %Successive computations WHILE error 2 0.001 xnew = xold + (x^n)/n! error - |xnew - xold| xold = xnew n=n+1 END WHILE ExpVal = xnew Question 10: Write a script taylor.m that computes the value of the function e* for a given user input x. Provide La proof that your script works. Question 11: Given two input vectors name (last names) and age (corresponding ages of persons listed in the vector name), write a script that will return the name of the oldest person in the output variable old_name. Provide ia proof that your script works.
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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