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This document provides a comprehensive guide on solving systems of linear equations using the elimination method. It outlines the steps for eliminating one variable by adding or subtracting equations, and provides examples along with practice problems for better understanding.
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How to fill out solving systems by elimination

01
Identify the two equations that form the system.
02
Arrange both equations in standard form (Ax + By = C).
03
Decide which variable to eliminate first (x or y).
04
Multiply one or both equations by a number to make the coefficients of the chosen variable opposite.
05
Add or subtract the equations to eliminate the chosen variable.
06
Solve for the remaining variable.
07
Substitute the value of the solved variable back into one of the original equations to find the other variable.
08
State the solution as an ordered pair (x, y).

Who needs solving systems by elimination?

01
Students learning algebra.
02
Professionals in fields that require mathematical problem-solving.
03
Individuals preparing for standardized tests.
04
Anyone interested in understanding linear relationships.
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Solving systems by elimination is a mathematical method used to find the values of variables in a system of equations by eliminating one variable at a time through addition or subtraction.
Typically, students studying algebra or individuals needing to solve linear equations are required to use the elimination method, but no formal filing is necessary as it is a mathematical technique.
To use the elimination method, you first manipulate the equations to align them for elimination, then add or subtract the equations to eliminate one variable, and finally solve for the remaining variable.
The purpose is to find the intersection point of two or more equations, providing values for the variables that satisfy all equations in the system.
Once solved, the reported information includes the values of the variables and any relevant context regarding the equations involved.
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