Raymond M. Lapuz

Math Instructor

Math 252:
Calculus II

Class Forum

 

MWF 12:10pm - 1:35pm
Room 16-110

 

Download the Syllabus and Schedule


Instructor's hours for this class is as follows:

Instructor's Contact Information is in the home page.

 


Course Description:

This course covers basic concepts of integral calculus.

Prerequisite:

Satisfactory completion of Math 251 with a grade of C or better or appropriate score on the college placement test.


Student Learning Outcomes

By the end of this course, you will be able to…

  • Define and use key terms in the discussion of integral calculus and series analysis.

  • Given a definite integral, use technology to solve definite integrals numerically.

  • Given an indefinite integral, identify the methods that can be used to find the antiderivative and solve without the use of technology.

  • Given a problem involving continuously varying parameter, apply the concepts of Riemann sums and create a definite integral to solve the problem.

  • Given a series, identify proper tests and determine convergence/divergence.

  • Apply series techniques to real life applications.

  • Identify and solve basic differential equations.

  • Improve your mathematical skills and abilities.


Expectations:

Attendance and Participation:

This class will focus on collaborative learning, so attendance and participation will be important. Attendance will be taken at the beginning of each class meeting. Absences and tardies will be noted and I reserve the right to drop any student who is consistently absent or late.


Materials

Required Text:
Calculus by Hughes-Hallett, et.al. , Fourth Edition

Graphing Calculator:
Preferably a TI-89


Resources

Learning Center
Canada College has an excellent well-staffed Learning Center in Room 5-105. You may obtain a tutor through the Learning Center. The workshop hours, held by the instructor, will also be at the Learning Center. Enrolling in a .5 unit class, LCTR 400, will allow you to have access to the computers and printing services at the learning center.

Math Lab:
In the Learning Center, Nancy Ward runs a Math Lab that can help students on a drop in basis.


Grading

Your course grade will be based on the following:

Homework 5%
Quizzes 10%
Exams 40%
Final Exam 30%
Journals 5%
Class Work 10%

A: 90% - 100%
B: 80% - 89%
C: 70% - 79%
D: 60% - 69%
F: below 60%

Homework:
Homework will be assigned at the end of every lecture. Homework should be done neatly, folded lengthwise, and turned in at the beginning of the next class meeting. There will be opportunities to work on homework in the Math Lab Hours.

Quizzes:
There will be unannounced quizzes during the lecture times. These will be short answer questions that would take between 10-20 minutes of class time. No make-ups.

Exams:
There will be several exams. Each exam will cover approximately one chapter from the book and will be announced one week in advance. Make ups will be discussed near the end of the semester.

Final Exam:
The comprehensive final exam is on Wed, May 24 at 11:10 am - 1:40 pm. You must score at least 50% on the final exam in order to pass the class. Any score that is less than 50% will result in a score of 0 on the final exam and a failing grade.

Journals :
You will need a portfolio where you will keep your journal assignments. These assignments are focused on getting a deeper understanding of the material covered in class. There will be two types of journal assignments: (1) Personal progress as a math student and (2) highlights of important formulas with your own verbal interpretation.

Class Work :
Group and individual work will be done in class and will be evaluated. These will vary from worksheets, computer work, research, and presentations.

 

 

 

Tentative Schedule

16-Jan

No Classes

18-Jan

Introduction / Preliminaries

20-Jan

D=R*T / Areas

23-Jan

Riemann Sums

25-Jan

FTOC

27-Jan

Antiderivatives

30-Jan

Symbolic Antiderivatives

1-Feb

FTOC

3-Feb

Differential Equations

6-Feb

Antiderivative List

8-Feb

Review

10-Feb

Exam 1

13-Feb

U-Substitution

15-Feb

By Parts

17-Feb

Holiday

20-Feb

Holiday

22-Feb

Partial Fractions

24-Feb

Trig Substitution

27-Feb

Misc. Substitution

1-Mar

Improper Integrals

3-Mar

Approximation

6-Mar

Review

8-Mar

Exam 2

10-Mar

Areas

13-Mar

Volumes

15-Mar

Arclength

17-Mar

Density / Center of Mass

20-Mar

Work

22-Mar

Force / Pressure

24-Mar

Random Variables

27-Mar

Statistics

29-Mar

Review

31-Mar

Exam 3

3-Apr

Sequences

5-Apr

Geometric Series

7-Apr

Convergence/Divergence

10-Apr

Spring Break

12-Apr

Spring Break

14-Apr

Spring Break

17-Apr

Testing Series

19-Apr

Power Series

21-Apr

TaylorPolynomials

24-Apr

Taylor Series

26-Apr

Applications to Taylor Series

28-Apr

More Taylor Series

1-May

Review

3-May

Exam 4

5-May

Forier Series

8-May

Differential Equations

10-May

Slope Fields

12-May

Separable D.E.

15-May

Growth/Decay Problems

17-May

Review for Final

19-May

Review for Final