May 22, 2019

FOC Revision

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  • Chapter 1

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  • Vertical line test

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  • Composite functions

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  • Secant line

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  • Transformation

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  • Inverse functions

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  • One-to-one function

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  • How to find inverse function

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  • Chapter 2

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  • Definition of a limit

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  • Concept of a limit

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  • One-sided/Two-sided limits

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  • Understand and be able to use limit laws

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  • Squeeze theorem

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  • Definition of infinite limits

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  • Limits at infinity

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  • Continuity

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  • Theorems of continuity

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  • Continuity on an interval

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  • Chapter 3

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  • Geometric meaning of tangent line and derivatives

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  • Definition of derivatives

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  • Relation between differentiable and continuous functions

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  • Rules of differentiation

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  • Chain rule

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  • Implicit differentiation

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  • Chapter 4

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  • Absolute maximum and minimum

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  • Local max and min

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  • Local extreme point theorem

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  • Definition of critical points and how to find them

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  • Test for intervals of increase and decrease

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  • First derivative test

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  • Concavity and inflection point

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  • Test for concavity

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  • Second derivative test used to identify local max and min

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  • Be able to solve optimisation problem

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  • Definition of linear approximation to f at 0

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  • Mean value theorem

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  • L'Hopital's rule

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  • Antiderivative

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  • Chapter 5

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  • Geometric meaning of integration

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  • Regular partition, grid points

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  • Riermann sum and all variants

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  • Definite integral

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  • Net area

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  • Reversing limit and identical limit

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  • Be able to use fundamental theorems of calculus to compute definite integral

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  • Integrals of even and odd functions

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  • Substitution rule

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  • Chapter 6

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  • Area of a region between functions

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  • Length of a curve

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  • Chapter 7

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  • Integration by parts

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  • Definition of improper integrals

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