Piecewise Functions Worksheet

Author Hilda 06 Mar 2024

Piecewise Functions Worksheet - Practice piecewise functions with algebraic, graphical, numerical and verbal problems. Then, evaluate the graph at any specified domain value. Learn how to create and graph piecewise functions that behave differently based on the input value. Write equations for the piecewise functions whose graphs are shown below.

50 Graphing Piecewise Functions Worksheet

A worksheet for students to practice graphing, evaluating, and transforming piecewise functions. Write the answer next to the problem number. Identify whether or not the graph is a function.

You May Use Your Calculators To Help You Graph, But You Must Sketch It Carefully On The Grid!

Practicing our piecewise (again!) evaluate the function for the given value of x. Write the piecewise function for the following graph. F (x) x x , x x , x.

Carefully Graph Each Of The Following.

Solve problems involving admission rates, temperature and more. Graph the piecewise function and find the domain and range: Graph piecewise functions and find their domain exercise 2.4e.

Write The Equation For The Piecewise Defined Functions Shown Below.

Includes activities, quizzes, and notes on domains, ranges, and applications of piecewise functions. Match the piecewise function with its graph. Carefully graph each of the following.

Graph The Piecewise Function And Find The Domain And Range:

Sketch the graph of each function. Learn all about piecewise functions in this free algebra lesson! Find problem sets, exit tickets and a free calculator for algebra i students.

See Examples Of Piecewise Functions With Two Or More Pieces, Such As The Absolute Value And Floor Functions.

Identify any points of discontinuity. A piecewise function is defined using different expressions on different pieces of its domain. Evaluating piecewise functions es1 a) evaluate each function.

Identify Whether Or Not The Graph Is A Function.

Carefully graph each of the following. Graph each of the following piecewise functions. Assume that the units are 1 for every tic mark.

_______________________________ 2 X + 1 F ( X ) = − X − 1 − 2

Practice evaluating, matching, graphing and writing piecewise functions. 10) write a rule for the function shown. ★ for each of the following, (a) graph the piecewise function, and (b) state its domain in interval notation.

Create Your Own Worksheets Like This One With Infinite Precalculus.

Then, evaluate the graph at any specified domain value. Which of the piecewise functions are discontinuous? Which of the piecewise functions are continuous?