Session | Date | Topic | WeBWorK Set |
---|---|---|---|
1 | 1. The Absolute Value | Absolute Value Inequalities Interval Notation | |
2 | 2. Lines and Functions | Lines Review | |
3 | 3. Functions by Formulas and Graphs | Functions – Function Notation Functions – Difference Quotient Functions – Piecewise | |
4 | 4. Introduction to the TI-84 | ||
5 | 5. Basic Functions and Transforma- tions | Functions – Translations Functions – Symmetries | |
6 | 6. Operations on Functions | Functions – Operations | |
7 | 7. The Inverse of a Function | Functions – Inverse Functions | |
8 | First Examination | ||
9 | 8. Dividing Polynomials (8.3 Synthetic Division is optional) | Polynomials – Division | |
10 | 9. Graphing Polynomials (9.3 Graphing Polynomials by Hand is optional) | Polynomials – Graphs | |
11 | 10. Roots of Polynomials (10.1 Rational Root Theorem is optional) | Polynomials – Rational Roots Polynomials – Theory | |
12 | 11. Rational Functions (11.2 Graphing Rational Functions by Hand is optional) | Rational Functions – Domains Rational Functions – Asymptotes Rational Functions – Intercepts Rational Functions – Comprehensive | |
13 | 12. Polynomial and Rational Inequali- ties | Polynomials – Inequalities Rational Functions – Inequalities | |
14 | 13. Exponential and Logarithmic Functions | Exponential Functions – Graphs Logarithmic Functions – Graphs | |
15 | Midterm Examination | ||
Session | Topic | WeBWorK Set | |
16 | 14. Properties of Exp and Log | Logarithmic Functions – Properties Exponential Functions – Equations Logarithmic Functions – Equations | |
17 | 15. Applications of Exp and Log | Exponential Functions – Growth and De- cay | |
18 | 16. Half-life and Compound Interest | Exponential Functions – Growth and De- cay | |
19 | 17. Trigonometric Functions | Trigonometry – Unit Circle Trigonometry – Graphing Amplitude Trigonometry – Graphing Period Trigonometry – Graphing Phase Shift Trigonometry – Graphing Comprehensive | |
20 | 18. Addition of Angles and Multiple Angle Formulas | Trigonometry – Sum and Difference Formulas Trigonometry – Double and Half Angle Formulas | |
21 | 19. Inverse Trigonometric Functions | Trigonometry – Inverse Functions | |
22 | 20. Trigonometric Equations | Trigonometry – Equations | |
23 | Third Examination | ||
24 | 21. Complex Numbers | Complex Numbers – Operations Complex Numbers – Magnitude Complex Numbers – Direction Complex Numbers – Polar Form | |
25 | 22. Vectors in the Plane | Vectors – Operations Vectors – Components Vectors – Magnitude and Direction Vectors – Unit Vectors | |
26 | 23. Sequences and Series | Sequences – Intro Series – Intro Sequences – Arithmetic Series – Finite Arithmetic | |
27 | 24. The Geometric Series | Sequences – Geometric Series – Geometric | |
28 | 25. The Binomial Theorem | Sequences – Binomial Theorem | |
29 | Review | ||
30 | Final Exam |
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