
- 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 … 
- Limits of piecewise functions (video) | Khan Academy- We learn that to find one-sided and two-sided limits, we need to consider the function definition for the specific interval we're approaching and substitute the value of x accordingly. 
- Worked example: domain & range of piecewise linear functions- Finding the domain and range of a piecewise function where each segment is linear. 
- Introduction to piecewise functions - Khan Academy- Where ever input thresholds (or boundaries) require significant changes in output modeling, you will find piece-wise functions. In your day to day life, a piece wise function might be found at … 
- Graphs of nonlinear piecewise functions (video) | Khan Academy- Sal is given the graph of a piecewise function and several possible formulas. He determines which is the correct formula. 
- Worked example: domain & range of step function - Khan Academy- Finding the domain and range of a piecewise function that is constant in each segment. Such functions are called "step functions." 
- 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. … 
- Piecewise functions graphs | Algebra (practice) | Khan Academy- Match the formula of a piecewise function to its graph. 
- Limits of combined functions: piecewise functions - Khan Academy- This video demonstrates that even when individual limits of functions f (x) and g (x) don't exist, the limit of their sum or product might still exist. By analyzing left and right-hand limits, we can … 
- Graphing absolute value functions (video) | Khan Academy- We can graph any absolute value equation of the form y=k|x-a|+h by thinking about function transformations (horizontal shifts, vertical shifts, reflections, and scalings).