Un recurso gratuito deLegends of Learning
8.EE.C.8.a

Pirates of Cartesian

Experience Awakening - Our open-world educational game
Legends of Learning Logo
Loading...

Loading Game...

Sign up as a teacher to access our full library of educational games and resources

Game Info for Teachers

COMBINED RATING

3.7 Stars

TEACHERS (48)

4.0

STUDENTS (861)

3.3

LENGTH

40 Minutes

GRADES

6
7
8

CAPABILITIES

Text-to-Speech Support

Description

Use all your math knowledge to help our brave little pirate and her pirate chicken to find overcome their challenges in order to find the amazing lost treasure.

Vocabulary Words

system of equations
linear equation
solution
intersect
infinite
parallel

Instructions

Play through this interactive game to learn about Understand Systems Of Equations. Suitable for Grade 6, Grade 7, Grade 8.

Main Concepts

A system of equations refers to a number of equations with an equal number of variables.
Understand that solutions to a system of two linear equations in two variables is an intersection of the graph of their two equations.
Solutions for system of equations is an ordered pair and a solution to both equations.
Solutions to Systems of equations that are independent are lines that intersect at one particular point.
Solutions to Systems of equations that are dependent describe the same line, they have all their points in common; hence there are an infinite number of solutions to the system.
Graphs of equations that are Parallel lines will never intersect and so have no solutions.

Discussion Questions

Before the Game

Where do we see the slope in a linear equation? Where do we see the y-intercept in a linear equation? What is y-intercept form? What is the definition of parallel lines - do they ever intersect? What is an equation? What is a Cartesian plane? What direction does the x axis go?

After the Game

How did the graph of the line change as you changed the numbers in the equations (which numbers made the graph move up/down, left/right)? What did you need to do to equations that were not in y-intercept form so that you could identify what the slopes and/or y-intercepts were? When does a system of equations have one solution? When does a system of equations have infinite solutions? When does a system of equations have no solutions? How did you know where to place points on the graph to match the given equations?

Ratings & Reviews

Loading reviews...

Ratings Breakdown

Teacher Ratings

Stars
0 REVIEWS
0%
0%
0%
0%
0%

Student Ratings

Stars
0 REVIEWS
0%
0%
0%
0%
0%

Game Details

Difficulty

Content Integration

Lexile Level

705
Legends of Learning© 2026 Legends of Learning™. Todos los derechos reservados.
Acerca deContactoPrivacidadTérminos