See below for an outline of topics to review for the final exam
Final Exam Review— hand 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:
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:
This is the OpenLab site for MAT1475 (Calculus 1), Section D406, taught by Suman Ganguli
WeBWorK
This class uses WeBWorK, an online homework system. Login information will be provided by your professor. For information about how to use the WeBWorK system, please see the WeBWorK Guide for Students.
The WeBWorK Q&A site is a place to ask and answer questions about your homework problems. HINT: To ask a question, start by logging in to your WeBWorK section, then click “Ask for Help” after any problem.
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