I'm going to scan them again -- I don't like the quality
Section 8.6 homework:
#31 - two integrations by parts
#84 - don't be scared of ugly constants!
9.1 homework due tomorrow.
Section 9.4: Taylor Polynomials
Examples:
#19, p. 500 (Maclaurin series polynomial)
#23, p. 500 (Taylor series polynomial)
#35, p. 500 (Let's do sin(x) as well (Maclaurin series polynomial))
#46, p. 501
Section 11.1: Sequences
We'll just get started today. We've just studied Taylor series,
and we might recognize the following image:
What would we get if we could add up all these (infinite!) terms?
148.4131591025766...
Definition: A sequence is a function f(n) whose
domain is a subset of the integers. The values
are called the terms of the sequence
and n is called the index.
In the example sequence above, what do you suppose is the limit of
the sequence as
?
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