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Get the free Equations with variables on both sides (practice)Khan Academy

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NameClassDateReteaching 24Equations with Variables on Both SidesOBJECTIVE: Solving equations with variables on both sidesMATERIALS: None solve equations with variables on both sides, use these strategies:
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How to fill out equations with variables on

01
To fill out equations with variables, follow these steps:
02
Identify the variables in the equation. Variables are usually represented by letters such as x, y, or z.
03
Determine the value of each variable by either given information or solving for the variables using other equations or methods.
04
Substitute the values of the variables into the equation.
05
Perform the necessary mathematical operations (addition, subtraction, multiplication, division) to solve the equation.
06
Simplify the equation by combining like terms and following the order of operations.
07
Double-check your work by verifying if the resulting values satisfy the original equation.

Who needs equations with variables on?

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Equations with variables can be useful for various individuals including:
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- Mathematicians who solve complex equations and perform mathematical research.
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- Individuals working in finance or economics, where equations with variables are used for calculations and analysis.
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Equations with variables represent mathematical statements that include unknown values (variables) alongside known values, allowing for problem-solving and analysis in various fields.
Individuals or entities that engage in activities involving variables and need to report related information, such as businesses or researchers in analytical fields, are typically required to file equations with variables.
Filling out equations with variables involves identifying known values, assigning symbols to unknowns, and using established mathematical operations to formulate the equation.
The purpose of equations with variables is to express relationships between different quantities, solve for unknowns, and model real-world situations mathematically.
Key information includes the defined variables, the relationships or operations involved, and any relevant constants or coefficients that clarify the context of the equation.
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