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, …

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, …

Once we know a handful of parent functions, we can transform those functions to build related functions. Geometry swoops in as we translate, reflect, and dilate the graphs, working back …

When I get f of x minus 2 here-- and remember the function is being evaluated, this is the input. x minus 2 is the input. When I subtract the 2, this is shifting the function to the right, which is a …

We use transformations in a variety of fields, like engineering, physics, and economics. For example, in physics, we often use transformations to change the units of a function in order to …

Review the basics of functions and explore some of the types of functions covered in earlier math courses, including absolute value functions and quadratic functions.

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

This topic covers: - Evaluating functions - Domain & range of functions - Graphical features of functions - Average rate of change of functions - Function combination and composition - …

It's an exponential function. Which of the following is a graph of y is equal to negative one times two to the x plus three plus four? They give us four choices down here. Before we even look …

A function's asymptote is a straight line that a curve approaches as it moves towards infinity. The function will never touch that asymptote. In the case of y=2^x, think of it algebraically. Any …