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3.1 | 3.2 | 3.3 | 3.4 | 3.5 | 3.6 | 3.7 | 3.8 | 3.11

Chapter 3 - Contents

Section 3.1 - Derivatives of Polynomials and Exponential Functions
Notes Topics
Section 3.1 Slides Basic Differentiation Rules - 1
  Basic Differentiation Rules - 2
  Examples - Derivative of Polynomial
  Derivative of Exponential Function
  Examples - Differentiation
Section 3.2 - The Product and Quotient Rules
Notes Topics
Section 3.2 notes Product Rule, Quotient Rule
  Examples - Differentiation (1)
  Examples - Differentiation (2)
  Examples - Differentiation (3)
Section 3.3 - Rates of Change
Notes Topics
Section 3.3 - Slides Δy/Δx Notation
  Straight Line Motion
  Example of Straight Line Motion
  Derivative Interpretations - 1
  Derivative Interpretations - 2
Section 3.4 - Derivatives of Trigonometric Functions
Notes Topics
Section 3.4 - Notes An Important Trig Limit
  Examples - Trig Limits
  The Derivatives of Sin x
  Derivative Interpretations - 1
  Trig Derivative Formulas
  Examples - Trig Differentiation
Section 3.5 - The Chain Rule
Notes Topics
Section 3.5 - Notes The Chain Rule
  Motivation for Chain Rule
  Using the Chain Rule
  Example - Chain Rule (1)
  Example - Chain Rule (2)
  Example - Chain Rule (3)
Section 3.6 - Implicit Differentiation
Notes Topics
Section 3.6 - Notes Implicit Differentiation
  Example - Implicit Differentiation (1)
  Example - Implicit Differentiation (2)
  Derivative of the Inverse Sine
  Inverse Trig Derivative Formulas
  Examples - Inverse Trig Differentiation
Section 3.7 - Higher Derivatives
Notes Topics
Section 3.7 - Notes Higher Derivatives
  Examples - Higher Derivatives
  Second Derivative by Implicit Differentiation
Section 3.8 - Derivatives of Logarithmic Functions
Notes Topics
Section 3.8 - Notes The Derivative
  Derivative of lnx
  Differentiation Examples
  Logarithmic Differentiation
  Example 1 - Logarithmic Differentiation
  Example 2 - Logarithmic Differentiation
Sections 3.9 & 3.10 - Omitted
Section 3.11 - Linear Approximation and Differentials
Notes Topics
Section 3.11 - Notes The Linear Approximation
  Differential Notation
  Example - Estimating Maximum Error

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