Instructor: Suman Ganguli | Fall 2024

Category: Class Recaps (Page 1 of 9)

Class 29 Recap (Mon Dec 16) – Final exam review

Schedule

  • See below for an outline of topics to review for the final exam
  • Final Exam Reviewhand in written solutions to the following exercises (if you haven’t already, hand in on Wednesday before the final exam):
    • #5 (logarithmic differentiation)
    • #7 (implicit differentiation)
    • #16 & #17 (optimization)
    • #18 (using critical pts, intervals of increasing/decreasing, and intervals of concavity for sketching a graph)
    • we set up most of these in class, and/or did similar examples
    • the Final Exam Review exercises (including limited solutions) is available as a pdf on OpenLab Files
  • Final exam: Wednesday Dec 18

Boardshots

Here is the list of topics to review for the final exam, using the Final Exam Review exercises as a guide. I recommend working through the Final Exam Review exercises listed, and also reviewing the quiz and exam solutions for additional examples:

Class 28 Recap (Wed Dec 11)

Schedule

  • WebWork: “Derivatives – Logarithmic” and “Derivatives – Implicit” extended to Fri Dec 13
  • Exam #3:
    • the take-home exercises for 50% of this exam were handed out in class, to be handed in on Monday Dec 16
      • see this post for an outline of the topics covered in the take-home exercises
    • there will also be a short in-class exam on Monday Dec 16, for the remaining 50%; these exercises will be similar to the take-home exercises
  • Final Exam Reviewhand in written solutions to the following exercises (either on Monday with Exam #3, or on Wednesday before the Final Exam):
    • #5 (logarithmic differentiation)
    • #7 (implicit differentiation)
    • #8 (tangent lines, linear approximations and differentials)
    • #16 & #17 (optimization)
    • #18 (using critical pts, intervals of increasing/decreasing, and intervals of concavity for sketching a graph)
      • we set up most of these in class, and/or did similar examples
      • the Final Exam Review exercises (including limited solutions) is available as a pdf on OpenLab Files
  • Final exam: Wednesday Dec 18

Boardshots

.We completed the applied optimization example we had started on Monday (FER #17), and then did a related rates example (FER #12).

Class 27 Recap (Mon Dec 9)

Schedule

  • WebWork: “Derivatives – Logarithmic” and “Derivatives – Implicit” extended to Fri Dec 13
  • Exam #2 corrections (optional) are due tomorrow (Wed Dec 11)
  • Final Exam Review– hand in written solutions to the following exercises (on Wed Dec 11 if you have them finished, but if you need more time I will take them next week as well):
    • #5 (logarithmic differentiation)
    • #7 (implicit differentiation)
    • #8 (tangent lines, linear approximations and differentials)
    • #16 & #17 (optimization)
    • #18 (using critical pts, intervals of increasing/decreasing, and intervals of concavity for sketching a graph)
      • note that we set up #8 and #17 in class (see below), and we set up #5 and #7 last week
      • for #18, follow the example we did in class last Wednesday, and recapped in this class (see below)
      • the Final Exam Review exercises (including limited solutions) is available as a pdf on OpenLab Files
  • Exam #3:
    • this will cover the topics from the Final Exam Review listed above (plus related rates, which we will cover tomorrow)
    • take-home exercises for 50% of this exam will be handed out in class on Wed Dec 11, to be handed in on Monday Dec 16
    • there will also be a short in-class exam on Monday Dec 16, for the remaining 50%; these exercises will be similar to the take-home exercises
    • we will use half the class period on Mon Dec 16 to do some additional review for the final
  • Final exam: Wednesday Dec 18

Boardshots

We recapped the examples previous class on graph-sketching using the first and second derivatives, looking at a cubic polynomial f(x). We discussed these figures from Sec 4.5 which illustrate these concepts:

We then covered linear approximation (Sec 4.2), using FER #8 an example, and applied optimization (Sec 4.7), using FER #17 as an example:

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