Course Calendar
Trigonometry, Math 144 - Section 1
Kriloff, Spring, 2003

We will try to follow this schedule.  Please read the section and try the homework before the class for which the section is scheduled and come prepared with a list of questions that arose.  These will form the basis for our work in class.
Quizzes will be brief and modeled closely on the reading and homework.  Exams will be one half-hour, with 20 minutes before for remaining questions.  No calculators or notes allowed for quizzes or exams.  Quizzes or exams could include question(s) requiring a precise definition of a term learned in the class.
 
Monday Wednesday
1/13 Overview 1/15 6.1-Radian Measure
1/20 No Class 1/22 6.2-Trigonometric Functions of Angles
1/27 6.3-Evaluating Trigonometric Functions
Quiz on 6.1, 6.2
1/29 6.4-Algebra of Trig Functions
2/3 6.5-Right-Triangle Trigonometry
Quiz on 6.3, 6.4
2/5 7.1-Trig Functions of Real Numbers
2/10 Questions
Exam 1 on Chapter 6
2/12 7.2-Graphs of Sine, Cosine Functions
2/17 No Class 2/19 7.3-Graphs of y=Asin(Bx-c), y=Acos(Bx-C)
2/24 7.4-Simple Harmonic Motion
Quiz on 7.1, 7.2
2/26 7.5-Graphs of Tangent, Reciprocal Functions
3/3 Finish Chapter 7 & Review
Quiz on 7.3, 7.4
3/5 8.1-Addition Formulas
3/10 Questions
Exam 2 on Chapter 7
3/12 8.2-Double Angle Formulas
(8.3-Deriving Product-to-Sum Formulas)
3/17 No Class 3/19 No Class
3/24 8.4-Trigonometric Equations
Quiz on 8.1, 8.2
3/26 8.5-Inverse Trigonometric Functions
3/31 Finish Chapter 8 & Review
Quiz on 8.4, 8.5
4/2 9.1-Right-Triangle Applications
9.2-Law of Sines
4/7 Questions
Exam 3 on Chapter 8
4/9 9.2-Law of Sines, Law of Cosines
4/14 9.3-Plane Vectors, Geometric Approach
Quiz on 9.1, 9.2
4/16 9.4-Plane Vectors, Algebraic Approach
4/21 9.6-Introduction to Polar Coordinates
Quiz on 9.3, 9.4
4/23 9.7-Graphs in Polar Coordinates
4/28 Questions
Exam 4 on Chapter 9
4/30 Brief review of 12.1-Complex Numbers
13.6-Complex Numbers and Trig
5/5 Finish 13.6-DeMoivre's Theorem & Review 5/7 Review for Final 

For the quiz on 8.1 and 8.2, know the addition and double and half-angle formulas for sine and cosine.
For Exam 3, formulas will be provided and will be available on reserve in the library beforehand.