Solving Two-Step Equations
Learn how to solve equations that require two operations to isolate the variable.
Definition
A two-step equation is an algebraic equation that requires exactly two operations to solve for the variable.
The general form is:
To solve, we use inverse operations in reverse order:
- 1.Undo addition/subtraction first (deal with the constant)
- 2.Undo multiplication/division second (deal with the coefficient)
This follows the reverse order of operations - we undo PEMDAS backwards!
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What is the first step to solve ?
Interactive Visual
Balance Scale
2x + 5=13
2x
5
13
Apply to both sides:
Solution: x = 4
Equation Solver
Solve for :
1
Subtract from both sidesRemove the constant term
Tips:
- • Whatever you do to one side, do to the other
- • Undo operations in reverse order (PEMDAS backwards)
- • Check your answer by substituting back
Follow along as we solve the equation step by step.
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Practice Problems
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What is the first step to solve ?
Glossary
- Two-step equation
- An equation that requires exactly two inverse operations to solve for the variable
- Inverse operation
- An operation that undoes another operation (addition/subtraction, multiplication/division)
- Coefficient
- The number multiplied by the variable (in , the coefficient is 3)
- Constant
- A number without a variable (in , the constant is 5)
- Isolate
- To get the variable alone on one side of the equation