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Math 139B: Integrated PreCalculus / Calculus Syllabus, Assignments of Analytical Geometry and Calculus

Information about math 139b: integrated precalculus / calculus, including the instructor's contact information, class meetings and office hours, textbook, material covered, grading policy, exam schedule, homework guidelines, cheating policy, and course goals and objectives. The course is a continuation of math 139a and focuses on applying calculus knowledge to practical problems, with goals including learning to compute derivatives, optimization, and antidifferentiation.

Typology: Assignments

Pre 2010

Uploaded on 08/19/2009

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Math 139B: Integrated PreCalculus / Calculus
January 2009
Instructor: Jeff Miller, Office: 112 Science, Phone: 907-4845
Email: jmiller@whittier.edu
Class Meetings: MTWR 10:00 – 1:00, in Science 102
Office Hours: Daily after class until 2:30. Come by any time I’m around as well.
CAS Tutor Hours: TBA
Text: Stewart: Calculus: Concepts and Contexts. 3rd Edition.
Material Covered: Through Section 5.2 of the text.
Grading: Grades will be based on the following breakdown:
Homework: 25% Daily Quizzes: 20% 2 Exams: 25% each
In Class Problem Presentation: 5%
Don’t ask about a curve … there isn’t one. I typically assign letter grades
by 10% groupings…. 90% - 100% earns an A, 80% - 90% earns a B, and
so on. Sometimes at the end of the semester I adjust this slightly. I
typically grade not from the total possible, but the highest score from the
class. I also reserve the right, in extremely rare cases, to throw the
formulas out the window and assign any letter grade I feel appropriate.
This comes in handy in cases of cheating, medical or family emergencies,
or other extreme circumstances.
Exams: Two exams: i) End of the second week, ii) The last day of the course.
These will be similar to the 139A exams in form, including MAPLE
questions. Again, these will generally be “no notes, no calculator” exams.
I’ll set aside about an hour at the end of class for each exam. As with all
Math classes, the exams will be cumulative to some extent; but I won’t go
out of my way to make them more so than they need to be.
Homework: Cram all you want for exams … if you don’t do the homework, you’ll do
poorly on exams, and your grade will be dismal. Homework will be due
on Tuesdays and Thursdays at the start of class. Start it early, and get
help as needed …. early. Important: To receive full credit, homework
must be neat, legible, stapled, with no “ripped out of a spiral notebook
confetti” on the left side. It must be turned in on time. Late homework
will only be accepted with a substantial penalty (usually 20% per day) and
ONLY until solutions are discussed in class or posted on the web. Believe
it or not, this isn’t to hurt you … it’s to save you from the tendency to fall
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Math 139B: Integrated PreCalculus / Calculus January 2009 Instructor: Jeff Miller, Office: 112 Science, Phone: 907- Email: jmiller@whittier.edu Class Meetings: MTWR 10:00 – 1:00, in Science 102 Office Hours: Daily after class until 2:30. Come by any time I’m around as well. CAS Tutor Hours: TBA Text: Stewart: Calculus: Concepts and Contexts. 3rd^ Edition. Material Covered: Through Section 5.2 of the text. Grading: Grades will be based on the following breakdown: Homework: 25% Daily Quizzes: 20% 2 Exams: 25% each In Class Problem Presentation: 5% Don’t ask about a curve … there isn’t one. I typically assign letter grades by 10% groupings…. 90% - 100% earns an A, 80% - 90% earns a B, and so on. Sometimes at the end of the semester I adjust this slightly. I typically grade not from the total possible, but the highest score from the class. I also reserve the right, in extremely rare cases, to throw the formulas out the window and assign any letter grade I feel appropriate. This comes in handy in cases of cheating, medical or family emergencies, or other extreme circumstances. Exams: Two exams: i) End of the second week, ii) The last day of the course. These will be similar to the 139A exams in form, including MAPLE questions. Again, these will generally be “no notes, no calculator” exams. I’ll set aside about an hour at the end of class for each exam. As with all Math classes, the exams will be cumulative to some extent; but I won’t go out of my way to make them more so than they need to be. Homework: Cram all you want for exams … if you don’t do the homework, you’ll do poorly on exams, and your grade will be dismal. Homework will be due on Tuesdays and Thursdays at the start of class. Start it early, and get help as needed …. early. Important: To receive full credit, homework must be neat, legible, stapled, with no “ripped out of a spiral notebook confetti” on the left side. It must be turned in on time. Late homework will only be accepted with a substantial penalty (usually 20% per day) and ONLY until solutions are discussed in class or posted on the web. Believe it or not, this isn’t to hurt you … it’s to save you from the tendency to fall

behind. In Math classes, falling behind is deadly. Once students fall a few days behind, they rarely catch up. Homework will be graded on both correctness and quantity completed. Cheating: It’s great for students to work in groups. But then you should all write up your homework individually. If I receive identical homeworks, I get to throw them both out, and give neither a grade. Copying homework is cheating. Copying on a test is cheating too. Either can result in failure of the course, suspension from school, or worse. Just don’t do it. Note: according to WC policy, I’m required to notify the Dean of Students if I even suspect cheating has occurred. Goals / Objectives: This course is a continuation of Math 139A. Our goals and objectives are the same as last semester (check your old syllabus!), and a few new ones added. In general, we continue our study of the function. We spent last semester investigating the derivative of a function: what it represents, how to compute it, etc. This semester we’ll focus mainly on how to apply our newfound knowledge to practical problems. So our goals include some of the same goals from last semester:

  1. That you learn to compute the derivative of any function I give you, either at a point or over the entire domain of the function.
  2. That you are able to determine local and global maxima and minima for a function, as well as inflection points, and that you can use this information to approximate a graph for even a complicated function without a graphing calculator or computer.
  3. That you are able to use your knowledge of Calculus to solve complex application and contextual problems.
  4. That you are very proficient with the Mathematics software package MAPLE. … and a few new goals for this semester:
  5. You can compute and correctly use linear approximations to functions around a given point, and that more generally, we can compute and use higher degree Taylor polynomials for approximation problems.
  6. You can compute a relation between the rates of change of a function, (related rates problems) and use these in applications.