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A system of equations is a set of 2 or more equations. Each equation has 2 or more variables. A solution to the system is values for the variables that make all the equations true.
These equations make up a system of equations:
\(\displaystyle \begin{cases} x + y = \text-2\\x - y = 12\end{cases}\)
The solution to this system is \(x=5\) and \(y=\text-7\). When these values are substituted for \(x\) and \(y\), both equations are true: \(5+(\text-7)=\text-2\) and \(5-(\text-7)=12\).
Terms are the parts of an expression that are added together. They can be a single number, a variable, or a number and a variable that are multiplied together.
From an earlier course.