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Math 141 · Fall 2026

Lessons

  1. 1
    Introduction to R
    M Thu 6 Aug · T Fri 7 Aug
  2. 2
    Computing and Graphing in R
    M Mon 10 Aug · T Tue 11 AugCh 1.1, pp 12-15
  3. 3
    Introduction to Functions
    M Wed 12 Aug · T Thu 13 AugCh 1.1, pp 2-10, and Ch 1.5, pp 71-85
  4. 4
    Modeling with Linear Functions
    M Fri 14 Aug · T Mon 17 AugCh 2.1, pp 122-132
  5. 5
    Modeling with Exponential Functions I
    M Tue 18 Aug · T Wed 19 AugCh 2.2, pp 138-141
  6. 6
    Modeling with Exponential Functions II
    M Thu 20 Aug · T Fri 21 AugCh 2.2, pp 139-152Straightener
  7. 7
    Modeling with Power Functions
    M Mon 24 Aug · T Tue 25 AugCh 2.3, pp 159-170
  8. 8
    Modeling with Sine Functions
    M Wed 26 Aug · T Thu 27 AugCh 2.4, pp 181-190Sine Explorer
  9. 9
    Modeling with Sigmoid Functions
    M Fri 28 Aug · T Mon 31 AugCh 2.5, pp 199-209, and the required supplemental readingSigmoid Landmarks
  10. 10
    Single Variable Modeling
    M Tue 1 Sep · T Wed 2 SepCh 2.6, pp 216-231Function Family Explorer
  11. 11
    Quiz 1
    M Thu 3 Sep · T Fri 4 Sep
  12. 12
    Dimension Analysis
    M Tue 8 Sep · T Wed 9 SepCh 2.7, pp 241-250
  13. 13
    Application to Data
    M Thu 10 Sep · T Mon 14 Sep
  14. 14
    GR 1
    M Tue 15 Sep · T Wed 16 Sep
  15. 15
    Introduction to Vectors I
    M Thu 17 Sep · T Mon 21 SepCh 3.1, pp 265-272Vector Arithmetic Playground
  16. 16
    Introduction to Vectors II
    M Tue 22 Sep · T Wed 23 SepCh 3.1, pp 273-276Vector Field Visualization
  17. 17
    Linear Combinations
    M Thu 24 Sep · T Fri 25 SepCh 3.2, pp 281-288Matrix-Vector Product
  18. 18
    Matrix Equations
    M Mon 28 Sep · T Tue 29 SepCh 3.2, pp 285-292
  19. 19
    Existence of Linear Combinations
    M Wed 30 Sep · T Thu 1 OctCh 3.3, pp 297-307Linear Combinations and Span
  20. 20
    Dot Product
    M Fri 2 Oct · T Mon 5 OctCh 3.4, pp 312-319Dot Product and Orthogonality
  21. 21
    Vector Projection
    M Tue 6 Oct · T Wed 7 OctCh 3.4, pp 320-325Vector Projection
  22. 22
    The Method of Least Squares I
    M Thu 8 Oct · T Fri 9 OctCh 3.5, pp 329-336Least Squares Line
  23. 23
    The Method of Least Squares II
    M Tue 13 Oct · T Wed 14 OctCh 3.5, pp 330-341
  24. 24
    GR 2
    M Thu 15 Oct · T Fri 16 Oct
  25. 31
    Mini Derivative Quiz
    M Wed 4 Nov · T Thu 5 Nov
  26. 35
    Quiz 2
    M Tue 17 Nov · T Wed 18 Nov
  27. 39
    GR 3
    M Thu 3 Dec · T Fri 4 Dec
  28. 40
    Project 3 briefings
    M Mon 7 Dec · T Tue 8 Dec