(Taylor Series for e²) The well-known (n+1)-term partial sum of the Taylor series for e" is k! For this problem do not use the built in factorial function (or any other function which trivializes the problem). Instead, use the my_factorial function you wrote for the previous problem! exp_ps Function: Input variables: a vector representing a number of different x values. • a single number representing n; you may assume n is a non-negative integer. Output variables: a vector representing the approximate value of e computed using the partial sum described above. A possible sample case is: » y = exp_ps (0:5, 5) y = 1.0000 2.7167 7.2667 18.4000 42.8667 91.4167
(Taylor Series for e²) The well-known (n+1)-term partial sum of the Taylor series for e" is k! For this problem do not use the built in factorial function (or any other function which trivializes the problem). Instead, use the my_factorial function you wrote for the previous problem! exp_ps Function: Input variables: a vector representing a number of different x values. • a single number representing n; you may assume n is a non-negative integer. Output variables: a vector representing the approximate value of e computed using the partial sum described above. A possible sample case is: » y = exp_ps (0:5, 5) y = 1.0000 2.7167 7.2667 18.4000 42.8667 91.4167
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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