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Use a calculator to display (a) the function in the indicated exercise of this set and ( $b$ ) the first two terms of the Taylor series found for that exercise in the same display. Describe how closely the graph in part (b) fits the graph in part (a). Use the given values of $x$ for $X \min$ and $X \max$. Exercise $17 \text { (tan } x), x=0$ to $x=1.5$
Calculus 2 / BC
Chapter 30
Expansion of Functions in Series
Section 5
Taylor Series
Series
Campbell University
Baylor University
University of Michigan - Ann Arbor
Idaho State University
Lectures
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Use power series operation…
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(a) Graph the function.
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01:41
Find Taylor series at $x=0…
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02:30
a. The function $y=\tan x+…
04:36
01:18
Refer to the following fig…
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(a) Approximate $f$ by a T…
03:54
Let's look at X Times T and in verse of X squared. Now let's go ahead and use the Taylor series expansion, often in verse expended about zero. So looks like this, these two the two n plus one. And here inside the parentheses. We haven't X squared because of our 10 inverse x squared. Okay, let's go ahead and multiply. We have X to the four end plus three. We get the extra copy of X because it's because the outside excess pulled it. So this is our Taylor series expansion.
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