College of San Mateo       Spring 2009     Math 242                        Paulette Callahan          callahanp@smccd.edu              

                                                                           

Computer contact: You are responsible for having access to the internet (free on campus or in libraries) to monitor any postings on my website: http://www.smccd.edu/accounts/callahanp . Some homework notes, announcements,  and scores (by assigned numbers) will be posted there. Contact with me outside of class will be conducted by email (no phone) at callahanp@smccd.edu so you should maintain an email account. Do not call school staff to leave phone messages for me! Other meetings are by appointment.

 

Text: Calculus and Its Applications, 11th edition, Goldstein. Copies of this or similar books are on reserve at the library (ask at the main desk first floor bldg. 9), and the Math tutoring lab 18-202. Other materials also available.

 

Attendance: You should be in class every day for the whole session. If you miss the equivalent of 3 or more sessions by 3/6 or 6 or more sessions by 4/29, you can be dropped/withdrawn by me (usually in tandem with poor grades). Good grades may be used to adjust this policy some. If you stay in the class past 4/30, you must receive a grade. In all cases, it is your responsibility to keep up with your status and file appropriate forms to avoid unwanted grades. Late arrivals and early exits count towards absence totals.

 

Tutoring Lab: As per the course description in the catalog, you should spend at least one hour per week in the Math Resource Center 18-202 studying for this class and receiving tutoring help if needed.

 

Homework: Do at least 1 hour of independent study for every hour spent in class. Read current sections and examples, review notes, attempt odd problems, check answers in the back of the book, form a study group with other students, ask questions in class, and go to tutoring as needed. Some will be collected and will be due at the beginning of the class session on the day that it is due. Late students must present their homework to me as they enter class. No later submissions will be accepted.

 

Quizzes: Will occur daily based on previous homework material. Late students will not be allowed to take the quiz.

 

Tests: Five regular tests of equal weight will be given as shown on the schedule (it is solely your responsibility to keep up with any changes). All work must be shown on the test paper and done in the manner asked for. Incomplete answers will receive little or no credit. You may use a scientific calculator, but not as a substitute for showing appropriate work. No books, notes, or scratch paper are to be used during tests. All missed tests count as a zero score. The lowest test score from tests 1 thru 4 will be dropped. Test 5 will not be dropped under any circumstance. Students who miss Test 5 will be offered a chance to take a harder cumulative final on the Final Exam date of 5/22. The finals week activity for all other students will be to come pick up their tests and grades. If you receive an F for any 3 tests or more (whether dropped or not) you will receive an F for the semester.

 

IMPORTANT:  No makeup (late or early) homework, quizzes, or tests will be given for ANY reason!

 

Grading:   Quiz/Homework/Participation                              20% of final grade 

                 Best 3 of Tests 1 thru 4 together with Test 5           80% of final grade  

     

Scale:  A 90.0%-100%,   B 80.0%-89.9%,   C 70.0%-79.9%    D 60.0%-69.9%,  F 0%-59.9% (no +/- in final grade)

 

Please make special note to avoid future conflict or misunderstandings:

1. Do not ask me if it is OK to be absent or leave early, or give me notes from doctors, counselors, etc. Absence from class will still be counted and you must decide for yourself whether it is a necessary absence. There is no need to notify me of one-day absences or tell me of the personal reasons behind absence. Informing me of these reasons will not change my class policies. Extended absence of a week or more should be discussed with me to assess your status and risk of being dropped. Plan time properly to arrive at school on time to avoid lateness, accidents and parking issues.

2. Do not ask for make-up work, early tests/quizzes, or extra-credit assignments. None are available.

3. The dropping of a test is intended to accommodate your absence for any reason, serious or not, including (but not limited to) illness, accident, doctor visit, jury summons, religious observance, school event, etc. No event will compel me to devise or administer a make-up test or offer another dropped test.

4. Test 5 is a mandatory part of your grade. Do not make vacation plans that cause you to miss it.

Early tests will not be available even if you buy non-refundable airline tickets!

5. If you are unable to meet your course obligations, be prepared to withdraw from the course or accept the grade earned. Incompletes are almost always denied and are never used to avoid or bring up bad grades.

6. I should not have to tell you the following! No visitors are allowed in class (including children, friends, relatives, pets, etc.). No cell phones, music players, computers, or any other distracting devices are to be used during class. No noisy/smelly/messy foods (such as pizza) are allowed in the classroom as no one wishes to smell your food, watch you eat it, or clean up after you. No sleeping during class time--if you need sleep more than instruction I will ask you to go find a more comfortable and appropriate place. No private tutorials, conversations, or passing of notes is allowed while I am lecturing. No profanity, abuse/harassment of me or other students, or in general any disruptions that inhibit student learning will be tolerated. Students deemed by me to be in violation of the above rules, whom I ask to desist or leave for the session, must comply without argument or be removed by security and referred to the Dean. 

7. Students with special needs must make them known to me during the first three days of instruction. After that, I cannot guarantee that those needs can be adequately met. Appropriate forms must be filed for special services and must be given to me at least a week before a test. Otherwise, accommodations will not be granted for that test.

8. Students who feel that they have serious needs that conflict with the policies stated in this syllabus must send me an email stating their concerns during the first week of instruction and I will determine if the conflict can be resolved. After this time, if you have not brought up any issues with me, I will assume that you have read, understand, and accept this syllabus and its terms, and I will not form any new contract with you, regardless of the reason. I strictly adhere to my policies out of fairness to all of the students.

 

MATH 242 APPLIED CALCULUS II

Advanced work in differentiation and integration, calculus of functions of several variables, and selected topics from differential equations. Plus one hour by arrangement per week. Extra supplies may be required. Prerequisite: MATH 130 and 241 or other measures as appropriate.  Recommended Preparation: READ 400 or 405. (CSU/UC*) (CAN MATH 32) (MATH 241 and 242 = CAN MATH SEQ D)  

Course Specific Student Learning Outcomes - Upon completion of this course, students will have a working knowledge of the skills and concepts listed in the course outline.  For example, they will be able to:

1.     Compute partial derivatives of functions of several variables

2.     Solve extremum problems, using a) partial derivatives and b) Lagrange multipliers.

3.     Use multiple integrals to find volumes

4.     Find derivatives of trig functions

5.     Use techniques of integration, including algebraic and trig substitutions, integration by parts, and partial fractions, to evaluate definite and indefinite integrals.

6.     Use numerical methods to estimate the value of definite integrals.

7.     Evaluate improper integrals.

8.     Solve certain types of differential equations, including separable equations and y¢ =   g(y).

9.     Find Taylor and Maclaurin series of functions, and use Taylor polynomials for approximations.

10.     Use probability density functions and cumulative distribution functions to find mean, standard deviation and expected value of probability distributions.