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IS SU E 7V OF UM E 2 1F EBRO ARY, 2017Ballard Dimensions A PU BL IC AT IO N OF The B AL L AR D CO MM UNIT Y S C TOO L DISTRICT SERVING THE COMMUNITIES OF C AM B R I D G E, H U × L EY, K E L EY AN
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Write down each equation in standard form (Ax + By = C).
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Choose a method to solve the system (substitution, elimination, or graphing).
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Solve for one variable in one of the equations.
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Substitute the found value back into one of the equations to solve for the other variable.
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Repeat the process until you have found the values for both variables.

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Students studying algebra or linear equations in mathematics courses.
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Systems of linear equations are a collection of two or more linear equations involving the same set of variables.
Individuals or organizations dealing with multiple linear equations in their calculations or analyses may be required to file systems of linear equations.
To fill out systems of linear equations, one must solve for the variables in each equation and find the values that satisfy all equations simultaneously.
The purpose of systems of linear equations is to find the common solutions to multiple linear equations, which can be used in various mathematical and real-world applications.
Systems of linear equations typically require the values of variables that satisfy all equations, as well as any constraints or conditions specified in the problem.
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