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Differentiation, Definition, Fundamental Properties, Revision, Examples - Unit 2 - AP Calculus BC
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This video provides a quick revision of Unit 2 of AP Calculus BC on Differentiation - Definition and Fundamental Properties in under 25 mins, using worked examples to reinforce the concepts you learned in class.
Differentiation - Definition and Fundamental Properties is also a topic covered in AP Calculus AB and Calculus 1.
Fast Revision (under 25 mins)
10 Topics
Worked Examples
Be sure to pause the video before you attempt each practice problem and post your questions in the comments.
Topics Covered:
2.1 Defining Average and Instantaneous Rates of Change at a Point
2.2 Defining the Derivative of a Function and using Derivative Notation
2.3 Estimating Derivatives of a Function at Point
2.4 Connecting Differentiability and Continuity: Determining when Derivatives Do and Do Not Exist
2.5 Applying the Power Rule
2.6 Derivative rules: Constant, Sum, Difference, and Constant Multiple
2.7 Derivatives of cosx,sinx, e^x and ln x
2.8 The Product Rule
2.9 The Quotient Rule
2.10 Finding the Derivatives of Tangent, Cotangent, Secant, and/or Cosecant Functions
This video is part of Unit 2 of AP Calculus BC on Differentiation - Definition and Fundamental Properties.
Differentiation - Definition and Fundamental Properties is also a topic covered in AP Calculus AB and Calculus 1.
Fast Revision (under 25 mins)
10 Topics
Worked Examples
Be sure to pause the video before you attempt each practice problem and post your questions in the comments.
Topics Covered:
2.1 Defining Average and Instantaneous Rates of Change at a Point
2.2 Defining the Derivative of a Function and using Derivative Notation
2.3 Estimating Derivatives of a Function at Point
2.4 Connecting Differentiability and Continuity: Determining when Derivatives Do and Do Not Exist
2.5 Applying the Power Rule
2.6 Derivative rules: Constant, Sum, Difference, and Constant Multiple
2.7 Derivatives of cosx,sinx, e^x and ln x
2.8 The Product Rule
2.9 The Quotient Rule
2.10 Finding the Derivatives of Tangent, Cotangent, Secant, and/or Cosecant Functions
This video is part of Unit 2 of AP Calculus BC on Differentiation - Definition and Fundamental Properties.