diff --git a/education/math/Systems of Equations.md b/education/math/Systems of Equations.md
index 7ac5c48..dfca9f7 100644
--- a/education/math/Systems of Equations.md	
+++ b/education/math/Systems of Equations.md	
@@ -27,4 +27,4 @@ $$ 6x + 0y = 10 $$
 You now know that $6x = 10$.
 If you don't have two values that evenly cancel out, like $3$ and $-4$, you can find the least common multiple and multiply the entire equation so that those two are equal. In this case, you'd multiply one equation by 4, and one equation by 3. If the signs don't cancel out, you can multiply one of the equations by -1.
 
-If given systems of equations with 3 variables, you pick two equations, and eliminate one variable from them. Then you pick one of the first two equations, and the last equation, and eliminate that same variable from them. This will give you two different equations that only have two variables. You can then use elimination again, and solve for one variable. This allows you to solve the rest of the equation
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+If given systems of equations with 3 variables, you pick two equations, and eliminate one variable from them. Then you pick one of the first two equations, and the last equation, and eliminate that same variable from them. This will give you two different equations that only have two variables. You can then use elimination again, and solve for one variable. This allows you to solve the rest of the equation.
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