Chapter 1 | Rules for Rounding Trig Identities Transformations (Parent Functions) Odd/Even Functions ... graphically & algebraically Inverse Functions ... graphically & algebraically |

Chapter 2 | How to Evaluate a Limit ... 5 ways Properties of Limits Definition of a Limit at x = cWhen Limits Fail ... 3 ways Limits You Should Know Definition of a Horizontal Asymptote Definition of a Vertical Asymptote End Behavior End Behavior Models Slant "Oblique" Asymptotes Definition of Continuity at x = cTypes of Discontinuities Intermediate Value Theorem Definition of Average Rate of Change Definition of Instantaneous Rate of Change |

Chapter 3 | Definition of a Derivative ... 3 ways Definition of the existence of a derivative at x = c and at an endpoint.Where does a derivative NOT exist Slope Fields Power Rule Product Rule Quotient Rule Chain Rule Derivatives of 6 Trig Functions Relationships between Position, Velocity, and Acceleration Velocity vs. Speed Derivatives of Inverse Trig Functions Derivatives of Exponential Functions Derivatives of Logarithmic Functions Logarithmic Differentiation |

Chapter 4 | Where to find Extrema Mean Value Theorem Relationship of f ' to Increasing/Decreasing1st Derivative Test for Extrema Relationship of f '' to Concavity2nd Derivative Test for Extrema Relationship of f '' to Inflection PointsLinearization Differentials Absolute vs Relative vs Percentage Change RELATED RATES OPTIMIZATION |

Chapter 5 | LRAM RRAM MRAM Trapezoidal Rule Riemann Sum Definition of Definite Integral Properties of Definite Integral Average Value of f(x)Relationship between Average Value of f(x) and Average Rate of ChangeFundamental Theorem of Calculus Part 1 (Extended) Fundamental Theorem of Calculus Part 2 (Evaluation) |

Chapter 6 | Slope Fields (Revisited) Indefinite Integrals U - SubstitutionIntegration by Parts (LIPET) Special Cases of LIPET Derivation of an exponential function Separate and Integrate Integral of TRIG functions Integral of (TRIG)^2 functions |

Chapter 7 | Total Distance implies
Displacement implies Area between curves ... dx ... dyVolume of a Solid with known Perpendicular Cross Sections Disc Method Washer Method Shell Method |

Chapter 8 | L'Hopitals Rule Rate of Growth Improper Integral |