MATH 220 APPLIED CALCULUS

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COURSE PREREQUISITES:  Mathematics 101 and 112 or Placement by Exam.

COURSE GOALS:  This course is required by the faculty in your profession.  The course is intended to give you a working knowledge of calculus and its applications.

TEXTBOOK:  Technical Calculus with Analytic Geometry, 4th ed., by Allyn J. Washington, Addison-Wesley, 2002.

COURSE OUTLINE:  The material will be taken from the following sections: 3-1, 3-3/3-9, 4-1,4-3/4-8, 5-1/5-4, 6-1/6-3, 7-1/7-4, 8-1/8-3, 9-1/9-4, 10-6, 11-1, 11-3/11-4. 

ATTENDANCE REGULATIONS:  Class attendance is regarded as an obligation as well as a privilege and is required by the Board of Trustees.  All students are expected to attend regularly and punctually; failure to do so may jeopardize a student's scholastic standing and may lead to suspension from the university.  A student shall submit excuses for all class absences to the instructor within three class days after returning to class.

EXAMINATIONS:  Several(fairly short) weekly tests (25 points each), a midterm examination (50 points), and a comprehensive final examination (50 points) will be given.  Calculators may be allowed on some tests.  NO CELL PHONES, PAGERS, PDAs, CD PLAYERS, RADIOS, OR OTHER SUCH DEVICES MAY BE USED DURING ANY TEST OR EXAM.

GRADE DETERMINATION PROCEDURE:  A grading scale with the usual ten point cut-offs will be used:  A=90%-100%, B=80%-89%, C=70%-79%, D=60%-69%, F=59% and below.  Your grade will be computed by dividing the total number of points you earn on tests and exams by the total number of possible points.

EXAMS MISSED:  For EXCUSED absences, the instructor may (at his discretion)  allow a makeup test or replace the missed test grade by the grade from the final exam.

STUDENTS NEEDING SPECIAL ACCOMMODATIONS: Students needing testing or classroom accommodations based on a disability should discuss the need with the instructor during the first week of class. Any issues with accessing technology, which are related to a disability, should be reported to the instructor as soon as possible.

RENTION POLICY ON GRADED MATERIALS AND GRADED REPORTS:  In the event of a question regarding an exam grade or final grade, it will be the responsibility of the student to retain and present graded materials which have been returned for student possession during the quarter.

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The following homework problems are to be assigned from the sections given:

Sec.	
Problem Numbers	

1.	
3-1	
1,3,19,25,29,31,32,39,41,43	

2.	
3-3	
7,15,19,25,27,33	

3.	
3-4
3-5	
7,24,29,32
5,11,15,17,19,21,25,33,45,46	

4.	
3-6
3-7	
7,11,13,19,21,25,44
1,3,9,11,19	

5.	
3-8
3-9	
1,5,13,21
1,3,13,25,37	

6.	
4-1
4-3	
1,5,9,18
1,9,13,15,17,19	

7.	
4-4	
1,3,4,11,15,19,22	

8.	
4-5	
1,3,5,7,9,11,13,15	

9.	
4-6	
1,3,5,7,11	

10.	
4-7	
1,3,11,17,23,29	

11.	
4-8	
1,5,11,13,25	

12.	
5-1
5-2	
1,11,17,21,27
1,7,11,19,21,27,29,37	

13.	
5-3
5-4	
1a,13,17
1,3,9,11,17	

14.	
6-1	
1,5,10,11,17,23	

15.	
6-2	
1,3,5,9,15,21,35	

16.	
6-3	
1,2,3,4,5	

17.	
7-1
7-2	
1,5,9,17,21,25,27
1,5,9	

18.	
7-3
7-4	
1,3,7,11,15,17,23,24
1,3,5,11,13,15,23	

19.	
8-1
8-2	
1,3,7,17,19
1,3,11,14,17,21	

20.	
8-3
9-1	
1,3,6,11,21
1,3,5,15,18	

21.	
9-2
9-3	
1,3,13
1,9,11,17	

22.	
9-4
10-6	
1,3,5,11,15,21
1,5,17,31	

23.	
11-1
11-3	
9,11
3,5,21	

24.	
11-4	
9,13,17,21,26	

Section Number	
Title	

3-1	
Limits	

3-3	
The Derivative	

3-4	
The Derivative as an Instantaneous Rate of Change	

3-5	
Derivatives of Polynomials	

3-6	
Derivatives of Products and Quotients of Functions	

3-7	
Derivatives of a Power of a Function	

3-8	
Derivatives of Implicit Functions	

3-9	
Higher Derivatives	

4-1	
Tangents and Normals	

4-3	
Curvilinear Motion	

4-4	
Related Rates	

4-5	
Using Derivatives in Curve Sketching	

4-6	
More on Curve Sketching	

4-7	
Applied Maximum and Minimum Problems	

4-8	
Differentials and Linear Approximations	

5-1	
Antiderivatives	

5-2	
The Indefinite Integral	

5-3	
The Area Under a Curve	

5-4	
The Definite Integral	

6-1	
Applications of the Indefinite Integral	

6-2	
Areas by Integration	

6-3	
Volumes by Integration	

7-1	
The Trigonometric Functions	

7-2	
Basic Trigonometric Relations	

7-3	
Derivatives of the Sine and Cosine Functions	

7-4	
Derivatives of the Other Trigonometric Functions	

8-1	
Exponential and Logarithmic Functions	

8-2	
Derivative of the Logarithmic Function	

8-3	
Derivative of the Exponential Function	

9-1	
The General Power Formula	

9-2	
The Basic Logarithmic Form	

9-3	
The Exponential Form	

9-4	
Basic Trigonometric Forms	

10-6	
Integration by Use of Tables	

11-1	
Functions of Two Variables	

11-3	
Partial Derivatives	

11-4	
Certain Applications of Partial Derivatives