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Algebra I Name: Date: Period: Systems of Linear Equations Word Problems 1. Find two numbers whose sum is 114 and difference is 58. 2. The difference of two numbers is 17 and their sum is 33. Find
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How to fill out systems of linear equations:

01
Identify the number of variables in the system. A system of linear equations consists of multiple equations with the same variables. Count the number of unique variables involved.
02
Write down each equation in the system. Express each equation in the form of "ax + by + cz + ... = d", where a, b, c, ... are coefficients and x, y, z, ... are variables. Make sure all the equations have the same variables.
03
Choose a method to solve the system of equations. Common methods include substitution, elimination, and matrices. Select the method that suits your preference or the specific requirements of the problem.
04
Solve the system of equations using the chosen method. Follow the steps required by the selected method to find the values of the variables. This will provide a solution to the system.
05
Verify the solution. Substitute the values obtained for the variables back into each equation. Make sure that all the equations are true when these values are substituted. If the values satisfy all the equations, then the solution is valid.
06
Write the solution as an ordered pair or an equation. Depending on the context, the solution to the system of linear equations can be represented as an ordered pair (x, y, z, ...) or as an equation.

Who needs systems of linear equations?

01
Math students: Systems of linear equations are commonly taught in math classes at various levels, from middle school to college. Students learn about solving these systems to understand the concept of simultaneous equations and develop problem-solving skills.
02
Engineers: Systems of linear equations are frequently used in engineering to model and solve real-world problems. Engineers working on electrical circuits, mechanical systems, structural analysis, and optimization often rely on solving systems of equations to find optimal solutions or determine system behavior.
03
Economists: Econometric models and economic theories often involve systems of linear equations. Economists use these equations to analyze various economic factors and relationships, understand market behavior, and make predictions or policy recommendations.
04
Scientists: In scientific research, systems of linear equations can be employed to model physical phenomena, describe population dynamics, or analyze chemical reactions. Scientists across different disciplines, such as physics, biology, and chemistry, utilize systems of equations in their experiments and data analysis.
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Financial analysts: Finance professionals use systems of linear equations to analyze investment portfolios, calculate risk and return profiles, and develop asset allocation strategies. These equations help them understand the relationship between different financial instruments and determine optimal investment strategies.
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Systems of linear equations are a set of two or more linear equations involving the same variables.
Mathematicians, engineers, and scientists are typically required to work with and solve systems of linear equations.
Systems of linear equations can be filled out by solving for the variables in each equation and finding the values that satisfy all equations simultaneously.
The purpose of systems of linear equations is to find the common solutions that satisfy all equations in the system.
The values of the variables that satisfy all equations in the system must be reported.
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