## Before You Watch

This video shows you how to interpret a linear equation and graph it on a Cartesian plane. So, it will refresh your memory of how to use a Cartesian plane and develop your understanding of what the graph of a linear equation means.

This topic also builds on the fundamental concepts of algebra covered in Introduction to Algebra. So, if you're unsure about algebra in general, watch that video first, then come back.

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## Now What?

Linear equations are widely used to model situations, so they are an important category of graph to understand. Once you're comfortable graphing linear functions, then it’s a good idea to look at how you can interpret word problems and create a linear equation from the description. Some lessons on how to do this can be found here:

More example questions are available here:

https://www.ixl.com/math/algebra-1/solve-linear-equations-word-problems

When you're confident with creating, graphing and solving linear equations, the next logical step is to look at situations where two (or more) linear equations are used together to find a solution. This is shown in Simultaneous Equations.

## But When I am Going to Use This

Linear equations are very commonly used in everyday life to model situations, so you will run into them a lot. Some simple examples of applications of linear functions include:

• costing a phone call or taxi ride
• calculating revenue and expenses for a company against items sold
• doubling or halving a recipe for cooking
• feeding a group of people at a party
• working out driving time against distance to travel.