A function is like a machine that takes an input and gives an output. Let's explore how we can graph, analyze, and create different types of functions. **Unit guides are here!** Power up your classroom …

Inputs and outputs of a function Learn Worked example: matching an input to a function's output (equation) Worked example: matching an input to a function's output (graph) Worked example: two …

Well, a function can be transformed the same way any geometric figure can: They could be shifted/translated, reflected, rotated, dilated, or compressed. So that's pretty much all you can do …

Checking whether a given set of points can represent a function. For the set to represent a function, each domain element must have one corresponding range element at most.

Practice the concept of function scaling and the relationship between its algebraic and graphical representations.

Functions assign a single output for each of their inputs. In this video, we see examples of various kinds of functions.

Importantly, we can extend this idea to include transformations of any function whatsoever! This fascinating concept allows us to graph many other types of functions, like square/cube root, …

We've seen linear and exponential functions, and now we're ready for quadratic functions. We'll explore how these functions and the parabolas they produce can be used to solve real-world problems.

In this unit, we extend this idea to include transformations of any function whatsoever. This fascinating concept allows us to graph many other types of functions, like square/cube root, exponential and …

Now let's explore the world of composite functions, honing our skills at recognizing them in various forms. This understanding is crucial to get the most out of the Chain Rule.