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  1. Worked example: evaluating piecewise functions - Khan Academy

    A piecewise function is a function that is defined in separate "pieces" or intervals. For each region or interval, the function may have a different equation or rule that describes it. We can …

  2. Introduction to piecewise functions - Khan Academy

    A piecewise function is a function built from pieces of different functions over different intervals. For example, we can make a piecewise function f (x) where f (x) = -9 when -9 < x ≤ -5, f (x) = 6 …

  3. Worked example: graphing piecewise functions - Khan Academy

    A piecewise function is a function that is defined in separate "pieces" or intervals. For each region or interval, the function may have a different equation or rule that describes it. We can graph a …

  4. Worked example: domain & range of piecewise linear functions

    Finding the domain and range of a piecewise function where each segment is linear.

  5. Absolute value & piecewise functions - Math | Khan Academy

    Piecewise functions piece together different functions. Absolute value graphs make a V shape, but why do they do that? Let's explore how to make some new and interesting types of graphs. …

  6. Absolute value & piecewise functions: FAQ - Khan Academy

    What are piecewise functions? Piecewise functions are functions that are defined in separate "pieces" for different intervals of the input. For example, we could define a piecewise function f …

  7. Algebra 1 (Illustrative Mathematics-aligned) - Khan Academy

    Interpret change in exponential models: with manipulation Write exponential functions to predict real-world data

  8. Limits of piecewise functions (practice) | Khan Academy

    Limits of piecewise functions AP.CALC: LIM‑1 (EU), LIM‑1.D (LO), LIM‑1.D.1 (EK) Google Classroom Microsoft Teams

  9. Piecewise functions graphs | Algebra (practice) | Khan Academy

    Piecewise functions graphs VA.Math: AFDA.AF.2.h VA.Math.2023: AFDA.AF.2.h Google Classroom g (x) = {7, 7 ≤ x ≤ 3 2, 3 <x ≤ 7

  10. Differentiability at a point: algebraic (function is differentiable)

    We examine a piecewise function to determine its continuity and differentiability at an edge point. By analyzing left and right hand limits, we establish continuity.