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- Mastering Equations With Variables On Both Sides

Mastering Equations with Variables on Both Sides
Presentation
•
Mathematics
•
11th Grade
•
Practice Problem
•
Medium
Ruston Bult
Used 1+ times
FREE Resource
11 Slides • 5 Questions
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Equations with Variables on Both Sides
When solving equations with variables on both sides, start by combining like terms on each side. Then, use inverse operations to isolate the variable. Finally, check your solution by substituting it back into the original equation. Remember to always keep the equation balanced!
3
Multiple Choice
What should you do after combining like terms on each side when solving equations with variables on both sides?
Use inverse operations to isolate the variable
Substitute the solution back into the original equation
Keep the equation balanced
Start by combining like terms on one side
4
Isolate the Variable
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Isolating Variables
To isolate variables on one side of an equation with variables on both sides, follow these steps: 1. Simplify both sides of the equation. 2. Move all variable terms to one side by adding or subtracting. 3. Move all constant terms to the other side. 4. Simplify and solve for the variable.
6
Multiple Choice
What are the steps to isolate variables on one side of an equation with variables on both sides?
Simplify both sides of the equation, move all variable terms to one side, move all constant terms to the other side, simplify and solve for the variable
Move all variable terms to one side, simplify both sides of the equation, move all constant terms to the other side, simplify and solve for the variable
Move all constant terms to the other side, simplify both sides of the equation, move all variable terms to one side, simplify and solve for the variable
Simplify both sides of the equation, move all constant terms to the other side, move all variable terms to one side, simplify and solve for the variable
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Isolating Variables:
Steps to isolate variables:
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Mastering Equations
9
Multiple Choice
What is the purpose of using the Addition and Subtraction Properties in equations with variables on both sides?
To balance both sides of the equation
To eliminate variables on one side by adding or subtracting the same value from both sides
To isolate the variable by subtracting the same value from both sides
To simplify the equation by combining like terms
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Eliminating Variables:
Trivia: The Addition and Subtraction Properties are used to eliminate variables on one side by adding or subtracting the same value from both sides. This helps in isolating the variable and solving the equation. It simplifies the equation by combining like terms and brings balance to both sides.
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Mastering Equations
Learn how to solve equations with variables on both sides by applying the multiplication and division properties. Use multiplication to eliminate fractions and simplify the equation. Use division to isolate the variable. Remember to perform the same operation on both sides of the equation to maintain balance.
12
Multiple Choice
What properties should be applied to solve equations with variables on both sides?
Addition and subtraction properties
Multiplication and division properties
Exponentiation and logarithm properties
Roots and radicals properties
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Multiplication and Division
Multiplication and division properties are used to solve equations with variables on both sides. These operations help isolate the variable and find its value. By applying these properties, you can simplify the equation and determine the solution. Remember to perform the same operation on both sides to maintain equality.
14
Mastering Equations
15
Multiple Choice
What is the first step in solving equations with variables on both sides?
Identify the Variable
Isolate the Variable
Combine Like Terms
Check Your Solution
16
Isolate the Variable
Trivia: The first step in solving equations with variables on both sides is to isolate the variable. This involves moving all the terms with the variable to one side of the equation and simplifying the other side. By isolating the variable, you can then proceed to solve for its value.
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