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NAME DATE PERIOD Lesson 8 Homework Practice Solve Systems of Equations Algebraically Solve each system of equations algebraically. 1. y x + 2 y 3×2. Y × y 7×3. Y × 4 yx4. Y × 6 y 2×5. Y x +
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To solve a system of equations, follow these steps:
02
Write down the given equations.
03
Choose one of the methods to solve the system:
04
a. Substitution method: Solve one equation for one variable and substitute it into the other equation.
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b. Elimination method: Add or subtract the equations to eliminate one variable.
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c. Matrix method: Represent the system of equations as a matrix and use matrix operations.
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Solve the resulting equation or matrix for the variables.
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Check the solution by substituting it back into the original equations.
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Write the solution as an ordered pair or a set of values for each variable.

Who needs solve each system of?

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Anyone who encounters a system of equations in various fields such as mathematics, physics, engineering, economics, or any other problem-solving situation where multiple unknowns need to be determined simultaneously.
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Solving each system involves finding the values for each variable in the system of equations.
Anyone who needs to find the solution to a system of equations must file solve each system of.
One can use methods like substitution, elimination, or matrix operations to solve each system of equations.
The purpose of solving each system of equations is to find the intersection point(s) where the equations meet.
The values of the variables that satisfy all equations in the system must be reported.
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