MATH 152 - Spring 2001

   

January 5

Complex numbers

   
 
   

January 8

Complex numbers

   

January 10

5.3 Elementary Area Computations

   

January 12

5.4 Riemann Sums and the Integral

   
 
   

January 15

5.5 Evaluation of Integrals

   

January 17

5.6 Average Values and the Fundamental Theorem of Calculus

   

January 19

5.7 Integration by Substitution

   
 
   

January 22

5.8 Areas of Plane Regions

   

January 24

5.9 Numerical Integration

   

January 26

6.1 Setting up Integral Formulas

   
 
   

January 29

Catch-up, review

   

January 31

Midterm 1 (On complex numbers and 5.3 through 5.9)

   

February 2

6.2 Volumes by the Method of Cross Sections

   
 
   

February 5

6.3 Volumes by the Method of Cylindrical Shells

   

February 7

6.4 Arc length and Surface Area of Revolution

 

(Last day to drop without extenuating circumstances)

   

February 9

6.4 Arc length and Surface Area of Revolution

   
 
   

February 12

6.5 Separable Differential equations

   

February 14

6.5 Separable Differential equations

   

February 16

6.6 Force and Work

   
 
   

February 19

9.2 Simple substitutions
9.3 Integration by parts

   

February 21

9.4 Trigonometric integrals
9.5 Rational Fubctions and Partial Fractions

 

February 22

Mid-semester break

February 23

No classes

   
 
   

February 26

9.6 Trigonometric Substitution

   

February 28

9.7 Integrals Containing Quadratic Polynomials

   

March 2

9.8 Improper Integrals

   
 
   

March 5

10.3 Area Computations in Polar Coordinates

   

March 7

10.5 Integral Computations with Parametric Curves

   

March 9

11.2 Infinite Sequences

   
 
   

March 12

Catch-up, review

   

March 14

Second Midterm (appropriate sections from 5.3 to 9.8)

   

March 16

11.3 Infinite Series and Convergence

   
 
   

March 19

11.4 Taylor Series and Taylor Polynomials

   

March 21

11.5 The Integral Test

   

March 23

11.6 Comparison Tests for Positive-Term Series

   
 
   

March 26

11.7 Alternating Series and Absolute Convergence

   

March 28

11.8 Power Series

   

March 30

11.9 Power Series Computations

   
 
   

April 2

Review

   

April 4

Review

   

April 6

Review (classes end)

   
 
   

April 9

Final Examination 8:30 -- 11:30