Download MATH 587- SUMMER 2005

Survey
yes no Was this document useful for you?
   Thank you for your participation!

* Your assessment is very important for improving the workof artificial intelligence, which forms the content of this project

Document related concepts

Trigonometric functions wikipedia , lookup

Transcript
MATH 240- YATH/SPRING 2016
HARBOR COLLEGE
Math 240 Trigonometry, Spring 2016
INSTRUCTOR: Dr. Yontha Ath
Class location: NEA226
Office Location: TBA
E-mail: [email protected] (preferred)
Class time: Mon 6:55-10:05 PM,
Office Hours: 6:10-6:55 PM
TEXT BOOK: Trigonometry, Lial, Hornsby, Schneider, Daniels. Tenth Edition.
TOPICS:
 Chapter 1: sections 1.1 - 1.5
 Chapter 2: sections 2.1 - 2.5
 Chapter 3: sections 3.1 - 3.4
 Chapter 4: sections 4.1 - 4.3
 Chapter 5: sections 5.1 - 5.6
 Chapter 6: sections 6.1 - 6.4
 Chapter 7: sections 7.1 - 7.5
 Chapter 8: sections 8.1 - 8.5
PREREQUISITE: Math 125 or equivalent with a grade Credit of "C" or higher. A scientific calculator is
required (i.e., TI83/84 or equivalent).
GRADING SYSTEM
1. Best three out of four Midterms (300 points)
2. Comprehensive final (150 points)
3. Best eight out of ten Quizzes (80 points)
4. HW (optional, 30 points bonus)
-
GRADING SCALE
A=477-530 (90%)
B=424-476 (80%)
C=370-423 (70%)
D=310-339 (60%)
F= 0-309
HW will be assigned but not collected, but it will count 30 point bonus if you decide to turn them
in. All HW assignments will be dues on the final exam day, June 6, 2016.
The lowest midterm score will be dropped. Only three exams will be counted.
Two lowest quiz score will be dropped. Only eight quizzes will be counted.
You must take the final exam to get Credit for this class. Failure to take the final exam will result
on a course grade of "F".
All tests will be closed book, but you will be allowed to have one 8.5 x 11 “formula” sheet containing only
formulas, unless otherwise specified, and a calculator. A violation of this rule will carry a consequence of
relinquishing your “formula” sheet. All tests will be taken in-class and limited to one hour. Test questions will
be mainly problem solving style problems. You will be required to show all work to receive full credit.
MAKEUP: No make-up quizzes and tests will be given.
CHEATING: If you cheat on an exam, you will receive a zero score for the exam and are subject to further
disciplinary actions through the College.
CLASSROOM BEHAVIOR: All electronic devices such as cell phones, pagers, etc.… must be turned off. Food and
drinks are not to be brought in or consumed during class. Your conduct in this classroom is expected to be
respectful of other students and the instructor at all times. Disruptive
behavior will result in removal from the class. Also, need to have all pagers and cell phone devices turned off while
class is in session.
1
MATH 240- YATH/SPRING 2016
SPECIAL ACCOMODATION: If you require special accommodations in this course due to a physical or
learning disability, you should contact the Office of Special Program and Services
https://www.lahc.edu/studentservices/sps/index.html as well as instructor.
MATH TUTORIAL CENTER: The Center offers FREE drop-in tutoring in all math courses. See this
website: http://www.lahc.edu/lrc/index.html
IMPORTANT NOTE: However, if a student stops attending a class, it is the student's responsibility
to officially drop the class. Be aware of all drop deadlines so that you can obtain any necessary
signatures well in advance. Please secure any necessary signatures or other such requirements in plenty
time. The instructor reserves the right to make changes to the syllabus at any time.
TENTATIVE SCHEDULE/SPRING 2016
WEEK
MONTH
1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
February
16
June
March
April
May
THURSDAY
date
08
15 Quiz 1
22 Exam I
29 Quiz 2
07 Quiz 3
14 Exam II
21 Quiz 4
28 Quiz 5
04 SPRING BREAK
11
18 Exam III
25 Quiz 6
02 Quiz 7
09 Quiz 8
16 Exam IV
23 Quiz 9
30 Quiz 10
6 Final Exam (7:45-9:45 PM)
Homework Assignments
Chapter 1
Sec 1.1 1 to 135 odd
Sec 1.2 1 to 65 odd
Sec 1.3 1 to 101 odd
Sec 1.4 1 to 77 & 101 to 103 odd
Chapter 4
Sec 4.1 1 to 39 odd
Sec 4.2 1 to 55 odd
Sec 4.3 1 to 37 odd
Sec 4.4 1 to 27 odd
Chapter 2
Sec 2.1 1 to 77 & 81 to 85 odd
Sec 2.2 1 to 85 odd
Sec 2.3 1 to 65 & 69 odd
Sec 2.4 1 to 57 odd
Sec 2.5 1 to 43 odd
Chapter 5
Sec 5.1 1 to 83 odd
Sec 5.2 1 to 67 odd
Sec 5.3 1 to 69 odd
Sec 5.4 1 to 55 & 61 to 69 odd
Sec 5.5 1 to 47
Sec 5.6 1 to 51 odd
2
Chapter 3
Sec 3.1 1 to 85 odd
Sec 3.2 1 to 71 odd
Sec 3.3 1 to 79 odd
Sec 3.4 1 to 45 odd
Chapter 6
Sec 6.1 13 to 57 odd
Sec 6.2 11 to 41 odd
Sec 6.3 7 to 23 odd
Sec 6.4 1 to 41 odd
MATH 240- YATH/SPRING 2016
Chapter 7
Sec 7.1 9 to 27 odd
Sec 7.2 13 to 29, 35 and 37
Sec 7.3 19 to 37, 41 to 51
Chapter 8
Sec 8.1 1 to 103 EOO
Sec 8.2 1 to 61 odd
Sec 8.3 1 to 19 odd
COURSE CONTENT (MATH 240)
Topic or Activity
Acute angles an right triangles. Definition of
trigonometric functions using right triangles
Radian measure and circular functions.
Relationship between trigonometric and
circular functions
Time Allocated
In hours
(guide)
9
Ch 1 & 2
3
Ch 3
Objective/Exit Skills: As a result of completing
this course,
THE STUDENT WILL BE ABLE TO:
Apply acute angles an right triangles to define
trigonometric functions
Use Radian measure and circular functions to
describe trigonometric functions
Graphs of trigonometric functions. Domain and
range
6
Ch 4
Draw and analyze the graphs of trigonometric
functions
Trigonometric identities, special formulas(sum
and difference, double and half angles, sum and
product). Reduction formulas.
12
Ch 5
Inverse trigonometric functions their graphs
and domain and range
Triangles and vectors. Ambiguous cases of the
law of sines and cosines
6
Ch 6
9
Ch 7
Polar form of a complex number
De Moivre’s Theorem
9
Ch 8
Develop trigonometric identities and apply special
trigonometric formulas such as the sum and
difference, double and half angles, sum and product
of the sine and cosine of two angles. Apply reduction
formulas to simplify trigonometric expressions.
Draw and analyze the graph of inverse trigonometric
functions
Add and subtract vectors. Distinguish ambiguous
cases of the law of sines and cosines during
construction of scalene triangles
Transform a complex number from rectangular to
polar form and vice versa.
Demonstrate the use of De Moivre’s Theorem to
compute powers and roots of complex numbers
Total
54 Hours
IMPORTANT DATES:
3
MATH 240- YATH/SPRING 2016
How to Succeed and How to Fail in Mathematics
HOW TO SUCCEED
1. WORK EVERY DAY. Set aside at least two hours EVERY DAY to work in mathematics. Do
not wait until the weekend.
2. READ THE BOOK AND TRY TO UNDERSTAND EVERYTHING IN IT. Before working any
homework problems, quickly read the relevant sections in the book to get the main ideas. Then
read them again, carefully. When you come to an example, close the book and try to solve it
yourself. When you get stuck open the book and find out what the author does. This way you
will learn what the difficulties are and how to get around them. Only after you think you
understand the text should you work the homework problems. That way you will get the most
out of them.
3. WORK MORE PROBLEMS. Work the hard ones, the ones you don't know how to do (at first).
Work problems that were not assigned in the homework. Answers to many problems are in the
back of the book. If you're unsure about a problem find one like it which has an answer in the
back, and work that one first.
4. ASK QUESTIONS. Come to office hours or use the phone. If you don't want to (or can't) ask
me, ask somebody else -- another faculty member or another student (get their phone number
and you can help each other on your homework). Don't be afraid to "look stupid" by asking a
"dumb question".
HOW TO FAIL
1. Don't study until the weekend. That way you will always be behind. Because you didn't do Tuesday's
homework before Thursday you won't understand the Thursday's lecture. By the time the weekend rolls
around you will have forgotten Tuesday's lecture, too. You'll be facing eight or ten hours of homework
in a subject you haven't looked at in a week, and you'll have to learn it all on your own. Good luck.
2. Don't read the book. When you come to a homework problem you can't solve search the text for a
similar example and try to copy it. Otherwise, ignore the text. That way you'll never be able to solve a
problem unless you have something to copy or unless it is exactly like one you've seen before. You'll
never really understand what's going on.
3. Do only the easy problems. Better yet, don't do any!
4. Don't ask questions. Be afraid that you'll look stupid if you do.
4