1 min readβ’june 7, 2020

Anusha Tekumulla

In AP Calculus, limits can be used to represent a constant change in functions. The rate of change of a function is equal to the formulas **ΞY/ΞX **or **(Y2- Y1)/(X2-X1). **
While this formula may look scary, itβs actually just the slope formula. You may remember this as rise over run or the change in y over the change in x.Β πΊ
So in short, yes, change can occur at an instant. As you get further along in the course, youβll learn about derivatives. Derivatives depend on limits and a derivative is the rate of change of a function at an instant, what weβll call β**instantaneous rate of change**.β π

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πUnit 1 β Limits & Continuity

π€Unit 2 β Fundamentals of Differentiation

π€π½Unit 3 β Composite, Implicit, & Inverse Functions

πUnit 4 β Contextual Applications of Differentiation

β¨Unit 5 β Analytical Applications of Differentiation

π₯Unit 6 β Integration & Accumulation of Change

πUnit 7 β Differential Equations

πΆUnit 8 β Applications of Integration

π¦Unit 9 β Parametric Equations, Polar Coordinates, & Vector-Valued Functions (BC Only)

βΎUnit 10 β Infinite Sequences & Series (BC Only)

π§Multiple Choice Questions (MCQ)

βοΈFree Response Questions (FRQ)

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