# Maple ICE

Recall that if a function *f* has derivatives of every order at a point
*x _{0}*, then the Taylor polynomial of
degree

*n*for

*f*is

p_{n}(x) = f(x_{0}) + f'(x_{0})(x - x_{0}) +
f''(x_{0})(x - x_{0})^{2}/2! + . . . +
f^{(n)}(x_{0})(x - x_{0})^{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 test is
available.