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Transcript 
Chapter 13
The Trigonometric
Functions
Copyright © 2008 Pearson Education, Inc.
13.1
Definitions of the
Trigonometric
Functions
Copyright © 2008 Pearson Education, Inc.
Radian Measure
3
Degree Measure
4
Periodic Functions
5
Trigonometric Functions
6
Elementary Trigonometric Identities
7
Values of Trigonometric Functions
8
Special Angles
9
Example: Finding Trigonometric Function Values
of a Quadrant Angle
●
●
Find the values of the
trigonometric functions for
210°.
Reference angle:
210° – 180° = 30°
Choose point P on the
terminal side of the angle so
the distance from the origin
to P is 2.
Trigonometric Functions (unit circle)
11
12
13
.
14
15
Chapter 3
The Derivative
Copyright © 2008 Pearson Education, Inc.
3.1
Limits
Copyright © 2008 Pearson Education, Inc.
The function
x2  4
f ( x) 
x2
is not defined at x = 2, so its graph has a “hole” at
x = 2.
Values of f(x) may be computed near x = 2
Determining the Limit from the
Graph of the Function
Determining Whether a Limit Exists
One-Sided Limits
One-Sided Limits
Example:One-Sided Limits
3.4
Definition of the
Derivative
Copyright © 2008 Pearson Education, Inc.
30
31
Chapter 4
Calculating the
Derivative
Copyright © 2008 Pearson Education, Inc.
4.1
Techniques for
Finding
Derivatives
Copyright © 2008 Pearson Education, Inc.
34
35
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