Podcast
Questions and Answers
Which of the following best describes a two-step equation?
Which of the following best describes a two-step equation?
- An equation that involves two variables
- An equation that can be solved in just two steps (correct)
- An equation that cannot be solved
- An equation that requires multiple steps to solve
When solving a two-step equation, what should be done to both sides of the equation?
When solving a two-step equation, what should be done to both sides of the equation?
- Only the right side needs to be balanced
- Whatever is done to one side should also be done to the other side (correct)
- Only the left side needs to be balanced
- Nothing needs to be done to both sides
How do we know that we have completely solved a two-step equation?
How do we know that we have completely solved a two-step equation?
- The variable and number are both isolated on separate sides
- The variable is on the left side and the number is on the right side
- The variable and number are both on the same side
- The variable is isolated on one side and the number is on the other side (correct)
What is the 'usual' method for solving a two-step equation?
What is the 'usual' method for solving a two-step equation?
Are all two-step equations solved in the same way?
Are all two-step equations solved in the same way?
Study Notes
Two-Step Equations
- A two-step equation is an equation that requires two operations to solve.
- When solving a two-step equation, the same operation should be performed on both sides of the equation to maintain balance.
- A two-step equation is completely solved when the variable is isolated on one side of the equation.
- The 'usual' method for solving a two-step equation is to perform the inverse operation of the one given in the equation.
- Not all two-step equations are solved in the same way, as the specific operations required to solve them may vary.
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Description
Test your skills in solving two-step equations with this quiz! Challenge yourself with a variety of examples and become a master in just two steps.