Independent Practice 1. Contains 20 Graphing Functions problems. The answers can be found below. View worksheet

For 1‐12, name the basic function shown and write the equation. Try not to look back at your notes if possible. For 13‐16, identify the domain intervals where each function is increasing, decreasing, and constant. Use interval notation. For 17‐26, …

Free printable Function worksheets (pdf) with answer keys on the domain/range, evaluating functions, composition of functions ,1 to 1 , and more.

The document provides examples and practice problems for graphing relationships and identifying functions. It includes questions about graphing rainfall, the number of cans collected, and the distance a car travels.

1. If the graph is a line, then the relationship is linear. If the graph is not a line, then the relationship is nonlinear. 2. A linear relationship has a constant rate of change, and a nonlinear relationship does not have a constant rate of change. 3. Find the rate of change of the data values. A linear relationship has a constant rate of

Learn to identify and differentiate between linear and nonlinear functions from equations, graphs and tables. Graph, compare and transform linear functions and also figure out the function rule too.

Our free function worksheets are an excellent resource for students! Whether it is recognizing the major function criterion that each input should have only one output or graphing and composing functions, these printable exercises with answer keys are a go-to resource for practice.

These worksheets explains how to determine the type of function in a graph, and how to find the equation that describes a graph. Students will also learn how to convert given functions into a graphical representation using sine, cosine, tangent, etc.

Evaluate each function for the given value. 1) f (x) = 4x + 2; Find f (0) 2) f (x) = -2x + 2; Find f (-3) 3) f (x) = 2x; Find f (-9 5) 4) f (x) = -3x; Find f (3 5) 5) f (x) = 3x - 4; Find f (0.2) 6) f (x) = x + 6; Find f (3.8) 7) f (x) = x - 3 - 5; Find f (8) 8) f (x) = -3x - 4; Find f (3) 9) f (x) = x2 + 2x - …

Introduction to Functions Key Features of Graphs of Functions – Part 2 Independent Practice 1. Consider the following graph of an absolute value function. a. Define the domain. b. Define the range. c. Where is the graph increasing? d. Where is the graph decreasing? e. Identify any relative maximums. f. Identify any relative minimums.