8. Differentiation 2
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8.01 Introducing an Optimisation Problem
8.01 Introducing an Optimisation Problem
8.02 Introducing Stationary Points
8.02 Introducing Stationary Points
8.03a Finding Where a Curve is Increasing, Decreasing or Stationary
8.03a Finding Where a Curve is Increasing, Decreasing or Stationary
8.03b Using a Calculator's TABLE Mode
8.03b Using a Calculator's TABLE Mode
8.04 Maxima, Minima and Points of Inflection
8.04 Maxima, Minima and Points of Inflection
8.05 Using the Tools Learnt so far to Sketch y = 3x^5 - 5x^3
8.05 Using the Tools Learnt so far to Sketch y = 3x^5 - 5x^3
8.06 For What Values of x is y = 2x^3 + 3x^2 - 72x decreasing?
8.06 For What Values of x is y = 2x^3 + 3x^2 - 72x decreasing?
8.07 Introducing the Second Derivative
8.07 Introducing the Second Derivative
8.08 What does the Second Derivative tell us?
8.08 What does the Second Derivative tell us?
8.09 Using the Second Derivative to Identify Maxima and Minima
8.09 Using the Second Derivative to Identify Maxima and Minima
8.10 An Optimisation Problem: an open box
8.10 An Optimisation Problem: an open box