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Polynomial Graph Matching Activity

Students trace a path through a grid of 21 factored polynomial equations, moving from START to FINISH by matching each graph's roots and end behaviour to its correct equation.
Grades
Grades 10–12
File type
PDF
Preparation
Print ready

Updated Feb 05, 2023

Subject
Algebra, Math
Topic
Polynomial, Polynomial Graphs
Resource types
Worksheets, Worksheets & Printables
Preparation
Print ready

From the author

About this resource

This polynomial graphs maze is a fun and engaging activity to help Algebra 2 students practice and master graphing polynomial functions. The worksheet guides students to determine the equation of a polynomial function based on a sketch of the roots and end behaviour, which is perfect for classes that are currently learning how to sketch polynomial functions given key features. The activity is self-checking, allowing students to easily identify and correct errors. It's also easy to use as it requires no preparation, just print and give it to the students. The best part? students will enjoy while they learn.

In the classroom

Teaching tips & learning objectives

Learning objectives

  • Identify the zeros (roots) of a polynomial function from its factored form

  • Determine a polynomial function's end behaviour from its degree and leading coefficient

  • Match equivalent representations of a polynomial function by comparing factored equations

Teaching tips

  • Have students show their work identifying each equation's roots and end behaviour in the margin as they trace the maze, so incorrect turns can be traced back to a specific error

  • Use the maze as a self-checking formative check, since only one path connects START to FINISH and a wrong turn signals a misread root or end-behaviour feature

  • Review multiplicity (single vs. double vs. triple roots) before assigning the maze, since several equations in the grid differ only by root multiplicity

Skills covered

  • Zero identification — students read the roots of a polynomial function directly from its factored equation at each maze cell.

  • End-behaviour analysis — students use degree and leading coefficient to determine how each polynomial's graph behaves as x approaches infinity.

  • Multiplicity recognition — students distinguish single, double, and triple roots across the equations in the grid.

  • Self-checking problem sequencing — students trace a single valid path from START to FINISH, confirming correctness as they go.

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