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Bell-ringer 11/2/09

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Title: Calculus 3.5 Subject: Derivatives of Trig Functions Author: Gregory Kelly Last modified by: Courtney Scott Created Date: 3/10/2003 8:30:45 PM – PowerPoint PPT presentation

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Title: Bell-ringer 11/2/09


1
Bell-ringer 11/2/09
  • Suppose that functions f and g and their
    derivatives with respect to x have the following
    values at x0 and x1.
  • Evaluate the derivative of f(g(x)) at x0
  • Evaluate the derivative of g(f(x)) at x0
  • Evaluate the derivative of f(xg(x)) at x0

2
3.5 Derivatives of Trig Functions
London Bridge, Lake Havasu City, Arizona
3
Consider the function
We could make a graph of the slope
Now we connect the dots!
The resulting curve is a cosine curve.
4
We can do the same thing for
The resulting curve is a sine curve that has been
reflected about the x-axis.
5
We can find the derivative of tangent x by using
the quotient rule.
6
Derivatives of the remaining trig functions can
be determined the same way.
p
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