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Date: ___Review Substitution. Solve using substitution. ! 4x 3y 1 ! Yx1 ! ! ! ! Show Substitutional: ___Step 4: Replace variable ! (with known value ! ! ! ! ! ! Which equation will you use? Step 1:
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01
Identify the given equations in the system.
02
Choose a method (substitution, elimination, or graphing) to solve the system.
03
Solve one of the equations for a variable.
04
Substitute the expression of the variable from step 3 into the other equation.
05
Solve for the remaining variable.
06
Substitute the value found in step 5 back into either of the original equations to solve for the other variable.
07
Check your solution by plugging the values of the variables back into both equations.

Who needs solving systems of equations?

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Students studying algebra or higher levels of mathematics.
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Engineers and scientists solving mathematical models.
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Anyone working on real-world problems that involve multiple unknowns and constraints.
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Solving systems of equations involves finding the values of variables that satisfy multiple equations simultaneously.
Anyone who needs to find the solution to a system of equations in various fields such as mathematics, physics, engineering, etc.
Solving systems of equations require identifying the equations involved, choosing a method to solve them (substitution, elimination, matrix, etc.), and then solving for the variables.
The purpose of solving systems of equations is to find the intersection point(s) of multiple equations, representing a solution that satisfies all the equations.
The equations themselves, the method used to solve them, and the final solution in terms of variable values.
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