This page is for archival purposes only!
Students should use
ODTU-Class
There will be 28 lectures given by the instructor, each lasting 2 class hours.
The schedule below is intended as a guide, and is subject to change as seen necessary by the instructor. Sections below are from the textbook, Introductory Mathematical Analysis, Haeussler, Paul and Wood, 12th ed.
Exam dates will be determined by the administration and are currently only approximate guesses.
|
Sep.27- Sep.29 |
1 |
Chapter 2. Functions and Graphs
§ 2.1 Functions § 2.2 Special Functions § 2.3 Combinations of Functions § 2.4 Inverse Functions |
| 2 | § 2.5 Graphs in Rectangular Coordinates § 2.6 Symmetry § 2.7 Translations and Reflection |
|
| Oct.4-6 | 3 |
Chapter 4. Exponential and Logarithmic Functions
§ 4.1 Exponential Functions § 4.2 Logarithmic Functions |
| 4 |
§ 4.3 Properties of Logarithms § 4.4 Logarithmic and Exponential Equations |
|
| Oct.11-13 | 5 |
Chapter 10. Limits and Continuity
§ 10.1 Limits
|
| 6 | § 10.2 Limits (Continued) § 10.3 Continuity (Bisection method) |
|
| Oct.18-20 | 7 |
Chapter 11. Differentiation
§ 11.1 The Derivative § 11.2 Rules for Differentiation |
| 8 |
§ 11.4 Product and Quotient Rules § 11.5 The Chain Rule and the Power Rule
Chapter 12. Additional Differentiation Topics
§ 12.1 Derivatives of Logarithmic Functions
|
|
| Oct.25-27 | 9 |
§ 12.2 Derivatives of Exponential Functions § 12.4 Implicit Differentiation |
| 10 |
§ 12.5 Logarithmic Differentiation § 12.7 Higher-Order Derivatives |
|
| October 29 Holiday (Cumhuriyet Bayramı) | ||
| EXAM 1: Monday, November 1 at 17:40 in S-124 | ||
| Nov.1-3 | 11 |
Chapter 13. Curve Sketching
§ 13.1 Relative Extrema § 13.2 Absolute Extrema on a Closed Interval |
| 12 |
§ 13.3 Concavity § 13.4 The Second Derivative Test |
|
| Nov.8-10 | 13 |
§ 13.5 Asymptotes § 13.6 Applied Maxima and Minima |
| 14 |
Chapter 14. Integration
§ 14.2 The Indefinite Integral § 14.4 More Integration Formulas § 14.5 Techniques of Integration: Substitution |
|
| November 15-19 Holiday (Kurban Bayramı) | ||
| Nov.22-26 | 15 |
Chapter 15. Methods and Applications of Integration
§ 15.1 Integration by Parts § 15.2 Integration by Partial Fractions |
| 16 |
(return to Chapter 14)
§ 14.6 Summation § 14.7 The Definite Integral § 14.8 The Fundamental Theorem of Calculus |
|
|
Nov.29- Dec.1 |
17 |
§ 14.10 Area § 14.11 Area Between curves |
| 18 |
(return to Chapter 15)
§ 15.4 Average Value of a Function§ 15.7 Improper Integrals |
|
| Dec.6-8 | 19 |
Chapter 17. Multivariable Calculus
§ 17.1 Functions of Several Variables § 17.2 Partial Derivatives |
| 20 |
§ 17.4 Implicit Partial Differentiation § 17.5 Higher Order partial Derivatives |
|
| Dec.13-15 | 21 | § 17.6 The Chain Rule. |
| 22 | § 17.7 Maxima and Minima for functions of Two Variables | |
| EXAM 2: Saturday, December 18 at 10:00 in S-124 | ||
| Dec.20-22 | 23 | § 17.8 Lagrange Multipliers |
| 24 | § 17.11 Multiple Integrals | |
| Dec.27-39 | 25 |
Chapter 6. Matrix Algebra
§ 6.1 Matrices § 6.2 Matrix Addition and Scalar Multiplication |
| 26 | § 6.3 Matrix Multiplication | |
| Jan.3-5 | 27 | § 6.5 Method of Reduction (Continued) |
| 28 | § 6.6 Inverses (Determinants) | |
| FINAL EXAM: Monday, January 10 at 9:30 | ||