# 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.

The "final exam" for this course will take place
at 8:00 AM on Tuesday, 12 December. This will be an ordinary
50 minute test. It will be comprehensive, but weighted toward
the latter half of the semester. As always, paper notes will
be permitted, but no electronic devices will be allowed.

A
Solution example is available
for the quiz.

Assignment A is posted.