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Name Date Solving Linear Equations To determine whether a value is a solution of an equation, substitute the value into the equation and simplify. Determine whether (a) x 1 or (b) x 2 is a solution
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To fill out solving systems of equations, follow these steps:
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Write down the equations: Start by writing down the given equations that form the system.
03
Choose a method: Decide which method you want to use to solve the system. Common methods include graphing, substitution, and elimination.
04
Solve for one variable: Use the chosen method to solve for one variable in terms of the other. This will help you reduce the system to a single equation with one variable.
05
Substitute and solve: Substitute the value found in the previous step back into one of the original equations. Solve for the remaining variable.
06
Check your solution: Plug the found values of the variables back into both equations to ensure they satisfy both equations. If they do, the solution is valid. If not, recheck your work or try another method.
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Write the solution: Express the solution as an ordered pair or as a single variable, depending on the context of the problem.

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Solving systems of equations is the process of finding the values of variables that satisfy all the equations in the system simultaneously.
Individuals or organizations who need to find the intersection point(s) of multiple equations in a system are required to file solving systems of equations.
To fill out solving systems of equations, you need to identify the equations in the system, choose a method to solve them (such as substitution or elimination), and determine the values of variables that satisfy all the equations.
The purpose of solving systems of equations is to find the common solution(s) that satisfy all the equations in the system, allowing for the determination of unknown variables.
The information reported on solving systems of equations includes the equations in the system, the method used to solve them, and the values of the variables that satisfy all the equations.
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