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87533 02 ch2 p067154 1/30/08 9:42 AM Page 67 2 SYSTEMS OF LINEAR EQUATIONS AND MATRICES The LINEAR EQUATIONS in two variables studied in Chapter 1 are readily extended to the case involving more than
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How to fill out systems of linear equations:

01
Begin by identifying the variables in the system. These are the unknown quantities that will be solved for. For example, in a simple system of two linear equations, there may be two variables such as x and y.
02
Write down the equations that make up the system. Each equation should represent a relationship between the variables. For instance, if we have the equations 2x + 3y = 10 and 4x - y = 5, these would be the two equations in our system.
03
Decide on a method to solve the system of equations. There are several techniques available, such as substitution, elimination, or graphing. Choose the method that seems most appropriate for the given system.
04
Use the chosen method to solve the system of equations. Follow the steps of the selected method until you find values for the variables that satisfy both equations. This will be the solution to the system.
05
Verify the solution by substituting the found values back into both equations. The left-hand side of each equation should equal the right-hand side. If this is the case, then the solution is correct. If not, double-check the calculations or method used.

Who needs systems of linear equations:

01
Students studying mathematics: Systems of linear equations are a fundamental concept in algebra. Students often encounter them in math courses, especially at the high school or college level. Understanding how to solve these systems is essential for further study in areas like calculus and engineering.
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Engineers: Systems of linear equations are used in various engineering fields, such as electrical engineering, mechanical engineering, and civil engineering. Engineers utilize these systems to model real-world scenarios and solve problems related to circuits, structures, fluid mechanics, and more.
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Economists and business professionals: Linear equations are commonly used to analyze and model economic situations, such as supply and demand relationships or cost and revenue functions. Economic analysts and business professionals may need to solve systems of linear equations to make informed decisions and predict outcomes.
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Anyone needing to find the intersection of two or more lines or curves: Systems of linear equations can be seen as a way to find the common solution, or intersection point, of multiple lines or curves. This can have practical applications in fields like geometry, navigation, optimization, and more.
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Systems of linear equations are a set of two or more linear equations involving the same set of variables.
Anyone who needs to solve a set of equations in order to find the values of the variables.
Systems of linear equations can be filled out by writing each equation and solving them simultaneously to find the values of the variables.
The purpose of systems of linear equations is to find the values of the variables that satisfy all equations in the system.
The equations themselves and the values of the variables that satisfy them.
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