Det här är en översatt version av sidan Grafisk lösning - ekvationssystem *Method*. Översättningen är till 100% färdig och uppdaterad.

# Graphical solution - systems of equations

A graphical solution to a system of equations means that you draw the system of equations graphs and the reading of it, or the $x$- and $y$-values where the graphs intersect. Say you have the system of equations $\begin{cases}2y=6-2x \\ x=y-1. \end{cases}$ Thus, it should be to find the pair of $x$ and $y$-values that solve the both of the equations at the same time. It is in defining the intersection.

Start with the writing of the equations $k$-form by solve $y$ in the left side: $\begin{cases}y=3-x \\ y=x+1. \end{cases}$

You can either draw the features by hand or with a graphing calculator.

Now you can read of the point of intersection.

The graphs intersect in the point $(1,2).$ The solution to the system of equations is therefore $\begin{cases}x=1 \\ y=2. \end{cases}$

Often it is practical to use calculator to make a graphic solution.