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NAME DATE 62 PERIOD SCORE HOMEWORK 62 Systems by substitution In the following examples solve the systems using the substitution method, then classify the system. 1. 2. 3. 4x 10y + 14 ex+3 3x + 3y
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How to fill out systems by substitution:

01
Identify the systems: Start by identifying the two equations that form the system. Make sure they are written in standard form, with the variables on the left side and the constants on the right side.
02
Solve one equation for one variable: Choose one of the equations and solve it for one variable in terms of the other variable. This will help us substitute it into the other equation later.
03
Substitute the expression: Take the expression you found in step 2 and substitute it into the other equation. This will create an equation with only one variable.
04
Solve the equation: Solve the resulting equation for the remaining variable. This will give you a value for that variable.
05
Substitute the value back: Take the value you found in step 4 and substitute it back into either of the original equations. This will help you find the value of the other variable.
06
Check the solution: Plug the values you found for the variables back into both of the original equations to verify that they satisfy both equations. If they do, then you have found the solution to the system.

Who needs systems by substitution:

01
Students studying algebra and linear equations: Systems by substitution is a method commonly taught in algebra courses to solve systems of linear equations. It is an essential skill for students studying these topics.
02
Engineers and scientists: Systems by substitution can be used to solve real-world problems that involve multiple equations. Engineers and scientists often need to solve systems of equations to find solutions to complex problems in their fields.
03
Anyone needing to find the intersection of two lines: Systems by substitution is an effective method for finding the point of intersection between two lines. This information can be useful in various situations, such as analyzing graphs, calculating coordinates, or determining optimal solutions.
In conclusion, knowing how to fill out systems by substitution is beneficial for students studying algebra, professionals in fields like engineering and science, as well as anyone needing to find the intersection of two lines.
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Systems by substitution is a method of solving a system of equations by expressing one variable in terms of the other.
Individuals or businesses who need to solve a system of equations where substitution method is required.
To fill out systems by substitution, one must first solve one equation for one variable and then substitute that expression into the other equation.
The purpose of systems by substitution is to find the values of the variables that satisfy all the equations in the system.
The information that must be reported on systems by substitution is the values of the variables that satisfy the system of equations.
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