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Extensions of Linear Concepts Unit Overview In this unit you will extend your study of linear concepts to the study of piece wise defined functions and systems of linear equations and inequalities.
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How to fill out systems of linear equations:

01
Start by identifying the number of variables in the system. This will determine the number of equations needed. For example, a system with two variables will require two equations.
02
Write down the equations for the system. Each equation should be in the form of "ax + by = c", where 'a', 'b', and 'c' are constants and 'x' and 'y' are variables. Make sure to keep the variables on the same side of the equation.
03
Solve one of the equations for one variable in terms of the other. This will allow you to substitute the expression for the variable into the other equation.
04
Substitute the expression from step 3 into the other equation. This will result in a single equation with only one variable, which can be solved.
05
Solve for the value of the variable obtained in step 4. This will give you one solution for the system of linear equations.
06
Substitute the value of the variable into one of the original equations to find the value of the other variable.
07
Write the solution as an ordered pair (x, y) representing the values of both variables in the system.

Who needs systems of linear equations?

01
Students studying mathematics or physics: Systems of linear equations are commonly used in these subjects to solve real-life problems, such as finding the intersection point of two lines or determining the values of variables in a system of equations.
02
Engineers and scientists: Systems of linear equations are essential in fields like engineering and science, helping professionals analyze and solve complex problems involving multiple variables.
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Economists and statisticians: These professionals often use systems of linear equations to model and analyze economic systems or statistical data, providing valuable insights and predictions.
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Architects and designers: Systems of linear equations are used in architecture and design to determine the relationship between multiple variables, such as the length, width, and height of a building or the proportions of a design.
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Computer programmers: Linear systems are used in computer programming for tasks like data analysis, graphics rendering, and optimization problems, making it a valuable tool in software development.
In summary, anyone who needs to solve problems involving multiple variables and relationships can benefit from understanding and using systems of linear equations.
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Systems of linear equations are a set of two or more equations that describe the relationship between variables in a straight line.
Anyone dealing with multiple linear equations in various applications such as engineering, mathematics, physics, economics, etc. may be required to solve and file systems of linear equations.
Systems of linear equations can be filled out by solving each equation separately to find the values of the variables that satisfy all the equations simultaneously.
The purpose of systems of linear equations is to find the common solutions to multiple equations that represent real-world problems.
The solutions to the variables in the equations that satisfy all the equations simultaneously must be reported on systems of linear equations.
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