Department of Mathematics

Math 300: Mathematical Computing

Maple ICE

Recall that if a function f has derivatives of every order at a point x0, then the Taylor polynomial of degree n for f is

pn(x) = f(x0) + f'(x0)(x - x0) + f''(x0)(x - x0)2/2! + . . . + f(n)(x0)(x - x0)n/n!.

Write a Maple procedure called as p:=mytaylor(f,x0,n) that returns a Taylor polynomial of degree n for a function you specify.

Assignment 7 is posted.

A solution to the exam has been posted.

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