10260 Tentative Daily Schedule

This is a tentative schedule for Math 10260. The information is a rough projection of the course structure for the semester and is subjected to change. Please take note of course anouncements during the semester.

Chapter 5 materials are considered as review. If you have trouble with them or any other course material please see your instructor immediately.

The activity sheets give an outline of the lecture for each class day. You should look over it and read the relevant section ahead of the lecture to learn better in class. Click on "Activity" for a pdf copy of the activity sheet used on each class day.

IMPORTANT NOTE: Please note that having a copy of the activity sheet does NOT mean you could skip class. Much more material and explanations are discussed in class. Moreover, active participation in the class discussions is the key to learning mathematics.
 

  MONDAY   WEDNESDAY   FRIDAY
      Jan 18   Jan 20
WK 01
   

Activity 1

5.1 The Indefinite Integral

5.2 Integration by Substitution

5.3 Integration by Parts and Partial Fractions

 

Activity 2

5.4 Areas and the Definite Integral

5.5 The Fundamental Theorem of Calculus

5.7 Numerical Methods

 

 
  Jan 23   Jan 25   Jan 27
WK 02

Activity 3

5.5 The Fundamental Theorem of Calculus

5.6 Computing Definite Integrals, Areas, and Averages

 

 

Activity 4

6.1 Consumer and Producer Surplus

 

 

Activity 5

6.2 Continuous Income Streams

 

 
  Jan 30   Feb 1   Feb 3
WK 03

Activity 6

6.2 Continuous Income Streams

 

 

Activity 7

6.3 Separable Differential Equations

 

 

 

 

Activity 8

6.4 The Logistic Growth Model

 

 
  Feb 6   Feb 8   Feb 10
WK 04

Activity 9

6.5 Improper Integrals and Applications

 

 

Review 1

Exam 1 (8:00am Feb 9)

 

Activity 10

7.1 Functions of Two Variables and Their Graphs

 

 
  Feb 13   Feb 15   Feb 17
WK 05

Activity 11

7.1 Functions of Two Variables and Their Graphs

 

 

Activity 12

7.2 Partial Derivatives

 

 

Activity 13

7.2 Partial Derivatives

 

 
  Feb 20   Feb 22   Feb 24
WK 06

Activity 14

7.3 Maxima and Minima in Two Variables

 

 

Activity 15

7.3 Maxima and Minima in Two Variables

 

 

Activity 16

7.4 The Method of Least Squares

 

 
  Feb 27   Feb 29   Mar 2
WK 07

Activity 17

7.5 Constrained Optimization and Lagrange Multipliers

 

 

Activity 18

7.5 Constrained Optimization and Lagrange Multipliers

 

Activity 19

Ch. 8 Trigonometric functions

 
  Mar 5   Mar 7   Mar 9
WK 08

Activity 20

9.1 Numerical Solutions

 

 

Review 2

Exam 2 (8:00am Mar 8)

 

Activity 21

9.2 Graphical Solutions

 

 
  Mar 12   Mar 14   Mar 16
WK 09
Mid-Term Break
Mid-Term Break
Mid-Term Break
 
  Mar 19   Mar 21   Mar 23
WK 10

Activity 22

9.2 Graphical Solutions

 

 

Activity 23

9.3 The Solow Growth Model

 

 

Activity 24

10.1 Taylor's Formula

 

 
  Mar 26
  Mar 28   Mar 30
WK 11

Activity 25

10.1 Taylor's Formula

 

 

Activity 26

10.2 Taylor Series

 

 

Activity 27

10.2 Taylor Series

 

 
  April 2   April 4   April 6
WK 12

Activity 28

11.1 Sample Spaces and Assignment of Probabilities

 

 

Activity 29

11.1 Sample Spaces and Assignment of Probabilities

11.2 Conditional Probability

 

 

Easter Break

 

 
  April 9   April 11   April 13
WK 13

Easter Break

 

 

Activity 30

11.2 Conditional Probability

 

 

 

Activity 31

11.3 Discrete Random Variable

 

 
  April 16
  April18
  April 20
WK 14

Activity 32

11.4 The Binomial Distribution

 

 

Review 3

Exam 3 (8:00am April 19)

 

Activity 33

11.4 The Binomial Distribution

 
  April 23
  April 25
  April 27
WK 15

Activity 34

11.5 Continuous Random Variables

 

Activity 35

11.5 Continuous Random Variables

 

 

Activity 36

11.6 Important Continuous Distributions

 

 
  April 30
  May 2
  May 6
WK 16

Final Review

 

 

Final Review

Final Exam (1:45pm May 7)

Project Due