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RE: [ap-calculus] 4.2, 4.3 and 4.6 in larson 8th edition
Posted:
Oct 28, 2012 8:20 PM
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NOTE: This ap-calculus EDG will be closing in the next few weeks. Please sign up for the new AP Calculus Teacher Community Forum at https://apcommunity.collegeboard.org/getting-started and post messages there. ------------------------------------------------------------------------------------------------ Below is the website that I use for chapter 4. I do 4.3 first stressing notation and discussing the definite integral as area of geometric figures. Then, I back up into 4.2 and approach the definite integral through Upper/Lower/Midpoint/Right/Left sums as well as adding 4.6 (Trapezoid only.) I stress we have to approximate figures that we can't find through geometry. Then on day 3 I take a Riemann Sum approach to definite integrals to find the exact area.
After I quiz, I introduce 4.1, then tie the chapter together with 4.4.
I do not like jumping around chapters, but I have found the students follow the logic fairly well. I also feel like the material flowed more smoothly ever since I introduced it this way.
I hope it helps!
http://www1.ccs.k12.in.us/teachers/pbeck/calculuschapter4
Peter Beck
________________________________________ From: AP Central [waihmanap@gmail.com] Sent: Sunday, October 28, 2012 11:57 AM To: AP Calculus Subject: [ap-calculus] 4.2, 4.3 and 4.6 in larson 8th edition
NOTE: This ap-calculus EDG will be closing in the next few weeks. Please sign up for the new AP Calculus Teacher Community Forum at https://apcommunity.collegeboard.org/getting-started and post messages there. ------------------------------------------------------------------------------------------------ Does anyone have any good notes for these sections? What I have is kind of piece meal and while I can follow it. Not sure the students can. --- To search the list archives for previous posts go to http://lyris.collegeboard.com/read/?forum=ap-calculus --- To search the list archives for previous posts go to http://lyris.collegeboard.com/read/?forum=ap-calculus
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