Math131 2010

Dr JPG ("Paddy") Ewer        EwerP@ukzn.ac.za

Room 12B downstairs, Admin Building (use entrance opposite Frank Bush Room)

033-260-5709

Lectures (Physics Lecture Theatre 2):

                    Monday Period 7                 Tuesday Period 3

                   Wedenesday Period 1            Thursday Period 6

 Tutorials:     Tuesday 14.10 – 16.45, F15

 Tests:          March 9, April 13, May 11.

 Text Book   Calculus. A Complete Course. Robert A. Adams & Christopher Essex, 7^th Edition.

 Assignments and quizzes may also be given.

DP Requirements: 35% class mark, 80 attendance at tutorials.

 Attendance at tutorials is compulsory and late arrival will be regarded as absence. Leaving before work is done will also be regarded as absence. Too many absences will result in loss of DP.

PREVIOUS EXAM & SUPP

Lecture 1. Basics Click Here. (There's an error right near the end).

Lecture 2. Absolute Value. Click Here.    Lecture 3. Functions 1 Click Here

Lecture 4. Graphs. Click Here.                Lecture 5. Composition. Remainder Theorem. Click Here

Lecture 6. Trigonometry 1. Click Here    Lecture 7. Trigonometry 2. Click Here

Lecture 8. Limits 1. Click Here                Lecture 9. Limits 2. Click Here

Lecture 10. Infinite Limits. Click Here        Lecture 11. Continuity. Click Here

Lecture 12. Differentiation. Click Here        Lecture 13. Product Rule. Click Here

Lecture 14. Quotient Rule etc. Click Here    Lecture 15. Chain Rule. Click Here

Lecture 16. Derivatives of trig Functions. Rolle's Theorem Click Here

Lecture 17. MVT & increasing/decreasing functions Click Here

Lecture 18. Various Topics Click Here        Lecture 19. Second Derivatives Click Here

Lecture 20. Inverse Functions I Click Here    Lecture 21. Inverse Functions II Click Here

Lecture 22. Logs I. Click Here                        Lecture 23. Logs II. Click Here

Lecture 24. Exponentials. Click Here            Lecture 25. Related Rates. Click Here.

Lecture 26. Critical Points. Click Here            Lecture 27. Indefinite Itegrals. Click Here

Lecture 28. Definite Integrals. Click Here        Lecture 29. Concavity. Click Here

Lecture 30. Graph Sketching. Click Here        Lecture 31. Graph Sketching 2. Click Here

Lecture 32. Graph Sketching 3. Click Here   Lecture 33. Optimization. Click Here

Lecture 34. L'Hospital 1 (and went through test) Click Here    Lecture 35. L'Hospital 2. Click Here

Lecture 36. Area 1. Click Here                    Lecture 37. Area 2. Click Here

Lecture 38. Riemann Integral. Click Here    Lecture 39. Integral II. Odd & Even Functions. Click Here

Lecture 40. Fundamental Theorems Click Here    Lecture 41. Basic Integrals Click Here

Lecture 42. Substitution. Inverse Trig Funcs  Click Here            Lecture 43. Inverse Trig funcs II.  Click Here

Lecture 44. Areas. Click Here