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Let's explore how we can graph, analyze, and create different types of functions Here's an example of an invertible function g Power up your classroom with engaging strategies, tools, and activities from khan academy’s learning experts

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Rearranging to solve for the variable you want to measure, you get a function (as long as there's not multiple outputs for any input)

Functions involve anything with an independent and dependent variable

Inputs and outputs of a function learn worked example Matching an input to a function's output (equation) 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.

Based on this definition, a function does not need to be an equation H (x) = { (1,2) The range of a function is the set of all possible outputs the function can produce Some functions (like linear functions) can have a range of all real numbers, but lots of functions have a more limited set of possible outputs.

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Functions are the equations to get an input (x) to an output (which is y or f (x))

Functions assign a single output for each of their inputs In this video, we see examples of various kinds of functions. In general, a function is invertible only if each input has a unique output That is, each output is paired with exactly one input

That way, when the mapping is reversed, it will still be a function

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