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Schedule for Spring 2006
Calculus II — 8:30-9:35
  Mon Tue Wed Thu Fri
January 9
Introduction
Section 7.1
Inverse Functions 		10



11
Section 7.2
Exponential Functions
and Their Derivatives 		12

13
Section 7.3
Logarithmic Functions
16
Martin Luther King Jr.
Day		 17



 18
Section 7.4
Derivaties of
Logarithmic Functions 		19
20
Section 7.5
Inverse Trigonometric Functions
23
Section 7.6
Hyperbolic Functions
Spiritual Emphasis Week
 24



 25
Section 7.7
Indeterminate Forms
and L'Hopital's Rule
Spiritual Emphasis Week
 26

 27
Section 8.1
Integration by Parts
Spiritual Emphasis Week
February 30
Section 8.2
Trigonometric Integrals		 31



 1
Sections 8.3 and 8.4
Trigonometric Substitution
Partial Fractions 		2

 3
Sections 8.5 and 8.6
Strategy for Integration
Tables and Computer Algebra Systems
6
Section 8.7
Approximate Integration
 7


 8
Section 8.8
Improper Integration
Review
 9

 10
Exam 1
13
Section 9.1
Arc Length		 14



 15
Section 9.2
Area of a Surface of Revolution		 16

 17
Sections 9.3 and 9.4
Applications to Physics,
Engineering, Economics and Biology
20
Presidents' Day
 21



 22
Section 9.5
Probability		 23

 24
Section 10.1
Modeling with Differential Equations
March 27
Section 10.2
Direction Fields and Euler's Method		 28



 1
Section 10.3
Separable Equations 		2
3
Section 10.4
Exponential Growth and Decay
6
Spring Break		 7



 8
Spring Break		 9



 10
Spring Break
13
Section 10.5
The Logistic Equation 		14


 15
Section 10.6
Linear Equations 		16

 17
Section 11.1
Curves Defined by
Parametric Equations
20
Section 11.2
Tangents and Areas 		21



 22

Review
 23
 24
Exam 2
  Mon Tue Wed Thu Fri
March 27
Section 11.3
Arc Length and Surface Area		 28



 29
Section 11.4
Polar Coordinates		 30

 31
Section 11.5
Areas and Lengths in
Polar Coordinates
April 3
Sections 11.6 and 11.7
Conic Sections
Conic Sections in Polar Coordinates 		4



 5
Section 12.1
Sequences 		6

 7
Section 12.2
Series
10
Section 12.3
The Integral Test and
Estimates of Sums 		11


 12
Section 12.4
The Comparison Tests 		13

 14
Easter Break
17
Easter Break		 18



 19
Section 12.5
Alternating Series 		20

 21
Sections 12.6 and 12.7
Absolute Convergence and
the Ratio and Root Tests
Strategy for Testing Series
24
Sections 12.8
Power Series 		25



 26
Section 12.9
Representation of
Fuctions as Power Series
Review
 27

 28
Exam 3
May 1
Section 12.10
Taylor and Maclaurin Series		 2
 3
Section 12.11
The Binomial Series 		4
5
Section 12.12
Application of Taylor Polynomials
Review
8
 9
 10
Final Exam
8:00-10:00 AM		 11 12
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