[ 126C - Calculus - Winter '15]

Course information

Textbook and Webassign 

Resources:

Other UW resources:

Lecture notes

Remark: I will post the lecture notes that I will be using in class the late evening/night before the lecture. The vast majority of information can also be found in the text book.

  1. Monday, January 5: Intro + 3D-coordinate system (§12.1).
  2. Wednesday, January 7: Vectors (§12.2)
  3. Friday, January 9: Dot products and angles (§12.2, §12.3)
  4. Monday, January 12: Cross products and lines (§12.4, §12.5)
  5. Wednesday, January 14: Lines and planes (§12.5)
  6. Friday, January 16: Cylinders and quadric surfaces
  7. Wednesday, January 21: Parametric curves and vector functions (§10.1,§13.1)
  8. Friday, January 23: Derivatives and integrals of vector functions (§10.2, §13.2)
  9. Monday, January 26: Polar coordinates (§10.3)
  10. Wednesday, January 28: Curvature (§13.3)
  11. Friday, January 30: Review for Midterm I
  12. Monday, February 2: Review for Midterm I
  13. Wednesday, February 4: Normal and binormal vectors (§13.3) (I fixed typos on the last slide)
  14. Friday, February 6: Normal and tangential components of acceleration (§13.4)
  15. Monday, February 9: Functions of several variables (§14.1) 
  16. Wednesday, February 11: Partial derivatives and tangent planes (§14.3)
  17. Friday, February 13: Differentials (§14.4+§14.7) (I fixed a typo on slide 131)
  18. Wednesday, February 18: More on optimization (§14.7)
  19. Friday, February 20: Double integrals over rectangle (§15.1,§15.2)
  20. Monday, February 23: Double integrals over general regions (§15.3)
  21. Wednesday, February 25: Double integrals in polar coordinates (§15.4)
  22. Friday, February 27: Mass and center of mass (§15.4)
  23. Monday, March 2: Review for Midterm II
  24. Wednesday, March 4: Taylor polynomials (§1)
  25. Friday, March 6: Quadratic Taylor polynomials (§2) and Higher order Taylor polynomials (§3) (I fixed a typo on slide 166; the n! should have been (n+1)! )
  26. Monday, March 9: Taylor Series (§4)
  27. Wednesday, March 11: Taylor Series (§4+§5) (I fixed some typos on slide 176)
  28. Friday, March 13: Review for Taylor polynomials and Taylor series

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