April 14
section covered in text:
3.5. The Chain Rule
objective:
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to understand how to find derivatives of functions
using the chain rule
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to understand how to find derivatives of exponential
functions
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to understand how to find derivatives of parametric
equations
key ideas and/or vocabulary
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chain rule
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using prime notation and Leibniz notations
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power rule combined with chain rule
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tangents to parametric curves
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horizontal and vertical asymptotes of parametric curves
solved problems - using key ideas
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write function as composite of functions and find
derivative,#1-4
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practice using the chain rule,#9-13,21-26
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find equation of line tangent to a point of a curve,#34
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find derivatives given values of functions,#37
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finding derivatives from graphs,#39
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using chain rule and data from table to estimate
derivatives,#41
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careful look at notation,#44
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differential equation,#49
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extended derivatives,#52
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parametric equations,#62
group work
none
announcements
Homework. #6,8,14,38,40,42,58,60
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QUESTION OF THE DAY
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For which positive integers n is f(x)
=xn even? Odd?
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SOLUTION
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SOLUTION.
f(x) is even when n is even and odd when n
is odd.
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