AP Calculus BC  

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Link to AP Calculus BC Syllabus.

Goals of the Course 

AP Calculus BC is a continuation of the topics covered in AP Calculus AB. Taking these 2 AP Calculus courses is the equivalent of completing a two-semester sequence of Calculus I and II at the university level. New topics for this year include Parametric and Polar Equations, Methods of Integration, Differential Equations, Taylor Polynomials, and Infinite Series.

Remote Learning Thoughts

During remote learning, I am always thinking about learning a challenging subject under challenging circumstances. I'll do my best to offer clear communication daily on Google Classroom. I'll make myself available as much as possible outside of synchronous class meetings. Please reach out to me by email or Google Chat so that we can keep open lines of communication. Nothing is more important to me than knowing that you and I are both trying to give you a solid understanding of Calculus every day.


Course Outcomes

At the end of 3 trimesters of AP Calculus BC:

  • Students will be able to solve problems that are similar to types of questions that are asked on the AP test.
  • Students will be able to apply Calculus skills to solve a variety of theoretical and applied problems.
  • Students will be able to recognize the skills that are necessary to solve a given problem and interpret the results of the calculations they do.
  • Students will be able to effectively communicate their understanding of concepts verbally to describe problem scenarios and chosen problem-solving methods as well as justify solutions.  Students will demonstrate correct mathematical notation and terminology when writing.
  • Students will be able to use critical thinking and prior mathematical concepts to gain insight into Calculus concepts. 
  • Students will be able to use collaboration to solve problems, discuss ideas, and answer questions from their peers.
  • Individually and in groups, students will be able to write mathematical functions and differential equations to model situations described verbally and/or graphically.
  • Students will be able to assess the reasonableness of models and solutions.  Students will be able to improve solution processes through reflection and successive refinement. 
  • Students will be able to use technology, when appropriate, to solve problems.  Techniques to be implemented using technology include Euler’s method, creating slope fields, and numerical integration.

 

Grading Policy during Covid-19 Remote Learning

Daily assignments will be posted in Google Classroom with an indication of which assignments will be graded and which assignments will be for completion only. I'll update grades once per week on PowerSchool. There will be opportunities to re-do assignments as needed to improve grades and mastery.

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