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Name: Date: Hour: Lesson 8.4 Solving Systems by Multiplication Solve each system by multiplication. Check your answer. 1.)12 2 x + 3 y 13 5 × y 2.) 4 x + 9 y 9 × 3 y 63.) 3 x + 7 y 16 9 x + 5 y
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How to fill out lesson 84 solving systems
How to fill out lesson 84 solving systems
01
Step 1: Start by writing out the given system of equations.
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Step 2: Choose one of the equations and solve it for one variable in terms of the other variable.
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Step 3: Substitute the expression from Step 2 into the other equation.
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Step 4: Solve the resulting equation for the remaining variable.
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Step 5: Substitute the value found in Step 4 back into one of the original equations to find the value of the other variable.
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Step 6: Check the solution by substituting the values of the variables into both of the original equations.
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Step 7: Write down the final solution as an ordered pair (x, y).
Who needs lesson 84 solving systems?
01
Students who are studying algebra and need to learn how to solve systems of equations using the substitution method. This lesson is specifically targeted towards those who are at the 84th lesson in their algebra curriculum.
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What is lesson 84 solving systems?
Lesson 84 solving systems is a mathematical concept used to find the solution to a system of equations.
Who is required to file lesson 84 solving systems?
Students studying math or algebra may be required to complete lesson 84 solving systems as part of their coursework.
How to fill out lesson 84 solving systems?
To fill out lesson 84 solving systems, students must follow the steps provided in the lesson, which typically involve identifying the variables in the equations and using specific methods to solve for their values.
What is the purpose of lesson 84 solving systems?
The purpose of lesson 84 solving systems is to teach students how to find the intersecting point or points of multiple equations.
What information must be reported on lesson 84 solving systems?
On lesson 84 solving systems, students must report the values of the variables that make the system of equations true and satisfy all given conditions.
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